tag:blogger.com,1999:blog-18978879588618966942024-02-19T00:55:47.597-03:00FilopensanteUnknownnoreply@blogger.comBlogger98125tag:blogger.com,1999:blog-1897887958861896694.post-21602514020410474692020-06-17T22:09:00.003-03:002020-06-17T22:09:36.052-03:00O que somos? Para onde vamos? (ou, Reflexões sobre o Conservadorismo)<br />
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<b><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Por: Fernando Duarte<o:p></o:p></span></b></div>
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<br /></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>Alguém duvidaria que os seres humanos são
seres, a princípio, livres, com uma liberdade como um dado substancial de sua
existência enquanto ser humano?<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>Alguém duvidaria que os seres humanos são
seres, a princípio, racionais, com a possibilidade de compreender e entender o
que se diz e se vê sobre o mundo, sobre ele mesmo e sobre o que constitui a própria
existência de seu pensamento?<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>No século XXI não ousaríamos pensar que
os seres humanos são apenas objetos do acaso, ou consequências de ordens e
forças sobrenaturais que determinam a sua totalidade.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>Deve ser clara a perspectiva sobre os
seres humanos serem seres racionais e livres, em outras palavras, autônomos e
sujeitos de ação, que podem inclusive, pensar sobre o mundo, sobre si e também
sobre seu próprio pensamento, seres que têm a possibilidade de se perceberem a
si mesmos como tais e que têm diante de si a possibilidade, e a quase
obrigação, de fazerem a si mesmos, e com outros que também se fazem a si mesmos,
construir o que se pensa que deva ser a estrutura do mundo social e cultural. <o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>As formas de organizar a sociedade, as
linhas das leis e constituições que regulam, normatizam e dão direções para o
convívio social não são entidades sobrenaturais, nem mesmo naturais, são
construções de sujeitos que historicamente se perceberam como capazes de,
racionalmente e livremente, traçá-las.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>O esquecimento ou negação sistemática e
organizada da possibilidade de construção por sujeitos livres e racionais das
linhas das leis e constituições, tem objetivos, tais como o de não deixar
mudar, o que se pode mudar, quando se deve mudar.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>A possibilidade da mudança é uma regra,
quase que lei natural, da ordem do mundo, dos seres humanos e também das leis e
constituições.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>O caminho da mudança é um caminho
permanente. Não há possibilidade de estagnação e fixidez, embora se queira estacionar,
quando se percebe que não se deve mudar, por questões outras, como o
reconhecimento do privilégio construído historicamente para determinadas
classes, das quais se faz parte os defensores da não mudança.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>As mudanças podem ter um caráter ruim ou
bom, para determinadas classes. O que é preciso se refletir é o que se quer
construir e defender de uma forma geral. Não podemos viver sempre uma “eterna
luta de classes” que buscam se alternar ou se perpetuar no poder institucional
e legitimado que tem o dever de “proteger” ou mesmo de mudar por vias legais as
leis e a constituição.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>O reconhecimento dos seres humanos como
livres e racionais, tem que abordar também o reconhecimento de todo ser humano,
seja ele preto, pardo, mestiço, asiático, africano, homem, mulher, transgênero,
transexual, ou que seja casado com uma pessoa do mesmo sexo ou com mais de uma
pessoa.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span>O reconhecimento do direito de ser
reconhecido como ser humano, livre e racional, sobretudo, alguém capaz e com
possibilidade de mudar e querer mudar o que precisa ser mudado, quando precisa
ser mudado, não pode esbarrar no medo do curso natural da vida e da história.<o:p></o:p></span></div>
<br />Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-69672085526911683592020-01-07T22:50:00.000-03:002020-01-07T22:50:00.296-03:00UM OLHAR ANTROPOLÓGICO SOBRE O FILME ANATOMY OF A LOVE SEEN <span style="color: #666666; font-family: Times, Times New Roman, serif;"><b>OBSERVAÇÃO:</b> <i>Encontrei esse texto perdido entre meus documentos antigos do Notebook. Ele foi escrito como um trabalho para uma disciplina do meu curso de Graduação em Ciências Sociais. Ele já tem alguns anos, porém, as dúvidas ainda persistem.</i></span><br />
<span style="color: #666666; font-family: Times, Times New Roman, serif;"><i><br /></i></span>
<div style="text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">Fernando Duarte</span></div>
<span style="color: #666666; font-family: Times, Times New Roman, serif;"><i><br /></i></span>
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</div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"> O
filme que escolhi é um filme estadunidense de 1 hora e 20 minutos, lançado em
2014 que foi dirigido e escrito por Marina Rice Bader. O filme tem como título
em inglês <i style="mso-bidi-font-style: normal;">Anatomy of a love seen</i>, que
em português poderia ser traduzido como “Anatomia de uma cena de amor”. Nele
podemos ver a história de um casal de mulheres que se apaixonam ao atuarem em
uma cena de sexo para um filme.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>As duas atrizes principais, Sharon
Hinnendael e Jill Evyn, fazem duas atrizes atuando em uma cena de sexo para um
filme e que acabam se apaixonando uma pela outra. Provavelmente a cena íntima,
a troca de olhares, as emoções que foram postas e que estavam se entrelaçando
no momento, impulsionaram as energias de ambas para dali prosseguirem com um
relacionamento.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>No filme em si, não no supostamente
filmado, não vemos o desenrolar nem o aprofundamento da relação das duas
atrizes, mas inferimos que tiveram uma história e que passaram um tempo juntas,
“oficialmente”, mas que por algum motivo, brigas acabaram com o relacionamento
que parecia ser feliz e de “um amor verdadeiro” como fala a diretora/produtora
do filme que está sendo gravado pelas duas atrizes.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>A diretora/produtora do filme,
sabendo do rompimento do relacionamento entre as duas atrizes, decide à revelia
tentar juntar novamente o casal que ela admira, fingindo que um contrato de
transmissão exige uma refilmagem da cena de sexo entre as duas. A tentativa da
diretora é fazer com que a cena que fez com que as duas atrizes se apaixonassem
pudesse novamente fazer ressurgir o sentimento que poderia ainda estar presente,
porém “brevemente” escondido, mesmo com o rompimento do relacionamento.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>No artigo “Ser ou estar homossexual:
dilemas de construção de identidade social” de Maria Luiza Heilborn, podemos
ver uma discussão sobre a construção da identidade social a partir da definição
ou determinação, mesmo que simbólica, de uma identidade ancorada nos
comportamentos e hábitos sexuais, tese reforçada por Michel Foucault em seu <i style="mso-bidi-font-style: normal;">História da Sexualidade I: a vontade de
saber</i>, no sentido de caracterização do pensamento social moderno ocidental.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>No texto de Heilborn, ela vai
traçando sua teoria e análise da construção da identidade social com base no
entendimento da sexualidade e do comportamento de “mulheres que mantém relações
sexuais com outras mulheres” (MxM ou MsM) da classe média do Rio de Janeiro.
Aqui, com este texto, podemos ver as dimensões características do mesmo grupo
social dessas mulheres em paralelo com as atrizes do filme: duas atrizes
brancas, por volta dos seus 30 anos, e com uma carreira “liberal”, a profissão
de atriz. <o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>A caracterização do grupo social,
com os marcadores sociais semelhantes, como os de classe social, profissão,
idade, proporcionam um paralelo mais real no que concerne à análise das
possibilidades de vivência da sexualidade e da identidade. Eis que tanto no
filme quanto no artigo, através dos relatos que a autora colhe, que a vivência
dos comportamentos ou relacionamentos que envolvem parceiros do mesmo sexo nem
sempre se determinam ou se encaixam nos padrões idealizados ou supostamente
fixados por uma estrutura pré-moldada ou que sobrevive para além dos indivíduos
inseridos na relação atual.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>No filme não podemos saber
certamente se as atrizes já se identificavam como lésbicas, ou se tinham práticas
homoeróticas antes do apaixonamento entre as duas com a cena do sexo. Não fica
claro se já conheciam as orientações sexuais uma da outra ou se fixavam-se em
orientações pré-postas à relação. Assim como também não podemos identificar
características estereotipadas do que se poderia identificar como arquétipo
direto de pessoas lésbicas em nenhuma das duas.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Como Miriam Pillar Grossi escreve em
seu artigo “Identidade de gênero e sexualidade”, desde os anos 1960 que os
estudos de gênero e sexualidade tentam desmistificar as relações diretas e
determinantes entre “sexo”, sexualidade, identidade de gênero e também
orientação sexual. Os movimentos feministas, principalmente, e com a inserção e
maior libertação da mulher nos estudos acadêmicos e científicos, muitas das
teorias ou especulações que se fazia ou se fez sobre o corpo, o desejo, a
sexualidade e a identidade de gênero no geral e especificamente sobre a mulher
passaram a ser melhor explicadas e analisadas, passando-se até de muitos pontos
de vista centrados no macho/homem com seu padrão de análise e visão, para os
pontos de vista femininos, dando assim outras possibilidades de leitura e olhar
sobre o tema, possibilitando até as desconstruções teóricas e determinantes do
padrão heteronormativo e de ligação natural entre sexo e gênero.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"> Grossi
escreve também que a partir dos anos 1980, com o crescimento dos estudos sobre
as mulheres, é demonstrado que “não é
possível falar de
uma única condição feminina no Brasil, uma vez que
existem inúmeras diferenças, não apenas de classe, mas também regionais, de
classes etárias, de ethos, entre as mulheres brasileiras”, alertando-nos que os
estudos sobre as mulheres podem até pretenderem ser “universalistas” no que
consiste em algo geral da mulher, porém não podem ser “essencialistas”, como
nos diz Heilborn, ou mesmo Simone de Beauvoir em <i>O Segundo Sexo.</i> É preciso perceber a variabilidade, a flexibilidade
e as especificidades do ser mulher, nas classes sociais, entre gerações,
regiões e também no que consiste às suas orientações sexuais ou mesmo a ainda
delicada condição das mulheres “trans”<a href="file:///C:/Users/Ibyte/Downloads/Antropologia_Homossexualidade.docx#_ftn1" name="_ftnref1" title=""><span class="MsoFootnoteReference"><!--[if !supportFootnotes]--><span class="MsoFootnoteReference"><span style="font-size: 12pt; line-height: 107%;">[1]</span></span><!--[endif]--></span></a>.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"> Henrietta
Moore em seu “Compreendendo sexo e gênero” também nos alerta sobre as
contradições dos discursos biologizantes e socializantes dos seres humanos e da
sexualidade, nos lembrando que no belo estudo <i>Sexo e Temperamento</i> de Margaret Mead já havia uma desmitificação do
“eterno feminino” ou mesmo “eterno masculino”, como uma essência independente
de tudo o mais ao redor, ou mesmo as vontades dos sujeitos.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"> Ser
homem, ser mulher, ser gay, lésbica ou hétero, não estaria tão mais ligado à
biologia do que ao social ou mesmo às vontades individuais dos sujeitos em
situação de escolhas dentro dos campos de possibilidade que se abrem às suas
vidas. Cada uma das ciências que se propõe a estudar ou falar sobre, precisa
entender suas limitações e também suas aberturas para os diálogos
interdisciplinares e principalmente para o que os sujeitos têm a falar sobre si
mesmos e o que sentem.<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;">
</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"> O filme, junto aos textos e às aulas
da disciplina, possibilita-nos refletir e questionar sobre todos esses
assuntos, como por exemplo: “O que é ser mulher?”, “o que é ser lésbica?”, “ter
um relacionamento com uma pessoa do mesmo sexo me faz gay/lésbica?”, “O que é
ser bissexual?”, “É preciso performar um certo gênero, para ser compatível com
certas expectativas e orientação sexual?”... São questões que mais se reflete e
se debate do que de fato se encontra respostas conclusivas, onde quer que se
vá, ou que texto se leia. O filme é uma forma de levantar o debate e nos fazer
sempre lembrar que quando falamos de seres humanos, falamos de possibilidades e
também de sexualidade, expectativa, performances... amor. <o:p></o:p></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"> No
filme vimos duas mulheres que se apaixonam, não por necessariamente serem
lésbicas. Também vimos que relacionamentos, sejam eles de quem for, sempre
passarão por momentos complexos e simples, desde a troca de olhares, o tocar na
pele, os beijos, o apaixonamento, as relações com as famílias, as brigas por
ciúmes ou problemas com vidas passadas que interferem em como pensamos sobre
nós mesmos e nossos relacionamentos, a exemplo da discussão que as duas atrizes
têm em certo momento de pausa da gravação, quando são desveladas algumas
verdades e medos das duas, revelando alguns pontos mal resolvidos do passado de
uma delas.<o:p></o:p></span></div>
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<br /></div>
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<b><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">REFERÊNCIAS<o:p></o:p></span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">BEAUVOIR,
Simone de. <b>O segundo sexo</b>. 2ª ed.
Rio de Janeiro: Nova Fronteira, 2009.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">FOUCAULT,
Michel. <b>História da Sexualidade I: a
vontade de saber</b>. Rio de Janeiro, Graal, 1988.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">GROSSI,
Miriam Pilar. <b>Identidade de gênero e
sexualidade</b>. (texto distribuído pelo professor em aula).<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">HEILBORN,
Maria Luiza. “Ser ou Estar Homossexual? Dilemas de construção de identidade
social” <i>in</i> PARKER, Richard &
BARBOSA, Regina (orgs). <b>Sexualidades
Brasileiras</b>. RJ: Relume - Dumará, 1996.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;">
</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">MOORE,
Henrietta. <b>Compreendendo sexo e gênero</b>.
(texto distribuído pelo professor em aula).<o:p></o:p></span></div>
<span style="color: #666666; font-family: Times, Times New Roman, serif;"><i></i></span><br />
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6pt;">
<br /></div>
<div>
<hr align="left" size="1" width="33%" />
<!--[endif]-->
<div id="ftn1">
<div class="MsoFootnoteText" style="margin-bottom: 6.0pt; text-align: justify;">
<a href="file:///C:/Users/Ibyte/Downloads/Antropologia_Homossexualidade.docx#_ftnref1" name="_ftn1" title=""><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman",serif;"><!--[if !supportFootnotes]--><span class="MsoFootnoteReference"><span style="font-size: 10pt; line-height: 107%;">[1]</span></span><!--[endif]--></span></span></a><span style="font-family: "Times New Roman",serif;"> Diz-se “mulheres trans”, a grosso
modo e em geral, pessoas que nascem com o aparelho/instrumento sexual biológico
designado para os homens na sociedade, porém não se identificam psicologicamente,
culturalmente, ou performaticamente com esse gênero, passando a se designar e
se identificar com o gênero oposto (mulher) ao definido socialmente ao
sexo/aparelho/instrumento sexual biológico de nascença. Em outras palavras:
“transformando-se em mulher” aqueles que “deveriam ser homens” (como muitos que
concordam com a designação social relatam).<o:p></o:p></span></div>
</div>
</div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-14645870305938642482017-06-08T08:23:00.002-03:002017-06-08T08:23:48.362-03:00Sobre o SER HUMANO e seu comportamento<!--[if !mso]>
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<br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">01.
“Aristóteles por outro lado apropriou-se de sentido diverso da palavra e
definiu logos como um dos três modos de persuasão, o argumento da razão, em sua
<i style="mso-bidi-font-style: normal;">Ars Rethorica</i> (Retórica). Para o
autor, logos trata do próprio discurso, enquanto este prova algo, ou ao menos
parece provar. Para Aristóteles, o logos seria algo mais sofisticado do que um
entendimento comum, o logos diferenciaria o ser humano dos outros animais,
possibilitando a compreensão do que é bom e do que é mal, do que é benéfico e
do que é prejudicial e do justo e injusto no discurso, e pensamentos manifestos
neste discurso, em outros seres humanos.” (MACIEL, In:
http://www.infoescola.com/filosofia/logos/)</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Diante
do entendimento de “logos” para Aristóteles, há também daí sua definição sobre
o ser humano, que seria:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">a)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Um
ser pensante</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">b)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Uma
criatura divina</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">c)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Um
animal que mente </span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">d)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Um
corpo que possui alma</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">e)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Um
animal racional e político</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">02.
O <i style="mso-bidi-font-style: normal;">Homem Vitruviano</i> de Leonardo da
Vinci (figura a seguir), caracteriza uma mudança de pensamento, de transição
entre a Idade Média e a Moderna que pode ser descrita em:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><img alt="" 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" /> </span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-no-proof: yes;"></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">a)
A tomada de consciência de Deus sobre a vida dos homens</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">b)
A virada de pensamento do racionalismo para o misticismo</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">c)
A submissão dos seres humanos às ordens divinas e naturais</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">d)
Ao retorno do platonismo na divisão do mundo em duas partes</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">e)
A virada de pensamento do teocentrismo para o antropocentrismo</span></div>
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<br /></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">03.
A ideia contida na frase “A existência precede a essência” que diz que a
existência deve ser analisada para se entender realmente os seres humanos, e
não uma suposta natureza, ou essência, foi escrita por:</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">a)
Thomas Morus</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">b)
Jean-Paul Sartre</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">c)
Pico de la Mirandola</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">d)
Michel de Montaigne</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">e)
Carlos Drummond de Andrade</span></div>
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<br /></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"><img alt="" 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" 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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-no-proof: yes;"></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;"></span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">04.
A charge exprime bem a ideia de Marx sobre um contexto de alienação: mesmo após
anos de trabalho, o trabalhador não sabe qual é a etapa seguinte daquilo que
ele faz em uma linha de montagem, no modo de produção capitalista, sobretudo o
industrial.</span></div>
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<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Diante
disto, Karl Marx, pensador alemão do século XIX, cria um conceito para
expressar o processo que o trabalho alienado causa na humanidade, processo de
desumanização, que é chamado de:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">a)
Dualismo, pois o trabalhador se divide em dois.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">b)
Natureza, pois faz parte daquilo que lhe é natural.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">c)
Condição, pois são as condições materiais de existência.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">d)
Alienação, pois o trabalhador não conhece as etapas da produção.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">e)
Reificação, pois o trabalhador acaba se transformando em um objeto.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
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<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">21. O
filósofo que no século XIX investigou sobre a origem da moral, não a admitindo
como um dado, observando-a historicamente e encontrando no poder de alguns grupos,
suas instituições e ideologias a sua legitimação foi:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">A)
Platão</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">B)
Karl Marx</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">C)
Aristóteles</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">D)
F. Nietzsche</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">E)
Jean-Paul Sartre</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">22.
“A alma inferior é constituída de uma alma localizada no ventre, responsável
por nossos desejos e nossas paixões (...), e de outra, localizada no peito,
responsável por nossas emoções. Observe que cada uma dessas almas está
relacionada com coisas que sentimos (desejos, paixões, emoções), uma vez que o
corpo é a sede dos sentidos. A alma superior, segundo Platão, é a alma <b style="mso-bidi-font-weight: normal;">racional</b>, que se localiza na cabeça e é
responsável pelo pensamento.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Essas
três almas têm uma relação direta com nosso comportamento, com nossa forma de
agir. Todos nós pensamos e temos desejos, paixões e emoções. O que ocorre é que
em cada pessoa uma dessas situações prevalece sobre as outras. Por isso Platão
afirmou que cada um de nós tem um <b style="mso-bidi-font-weight: normal;">temperamento</b>,
que é a forma como as três almas se temperam (...), com uma delas
predominando.” (GALLO, 2014, p. 119) </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Diante
da possibilidade do predomínio de uma das almas, Platão considera ideal:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">a)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">O
estado em que o predomínio deve ser do caráter racional.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">b)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Que
todas as pessoas hajam bem de acordo com as emoções.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">c)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Que
em uma sociedade justa e boa, haja somente pessoas racionais.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">d)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">O
estado em que as três almas se darão um pouco de cada, em cada momento.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">e)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Que
não houvessem pessoas racionais no governo, apenas pessoas com desejos, paixões
e emoções.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">23. Das citações
do filósofo Friedrich Nietzsche abaixo, marque aquela que apresenta da melhor
forma possível a sua tese da <i style="mso-bidi-font-style: normal;">inversão de
valores</i> e o <i style="mso-bidi-font-style: normal;">ressentimento</i> como
criador de uma <i style="mso-bidi-font-style: normal;">moral de rebanho</i>:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">a) “Os homens
graves e melancólicos ficam mais leves graças ao que torna os outros pesados, o
ódio e o amor, e assim surgem de vez em quando à sua superfície.” </span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">b) “Nós fazemos
acordados o que fazemos nos sonhos: primeiro inventamos e imaginamos o homem
com quem convivemos - para nos esquecermos dele em seguida.”</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">c) “No convívio
com sábios e artistas facilmente nos enganamos no sentido oposto: não é raro
encontrarmos por detrás de um sábio notável um homem medíocre, e muitas vezes
por detrás de um artista medíocre - um homem muito notável.”</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">d) “A ‘exploração’
não é própria de uma sociedade corrompida, ou imperfeita e primitiva: faz parte
da essência do que vive, como função orgânica básica, é uma consequência da
própria vontade de poder, que é precisamente vontade de vida. Supondo que isso
seja uma inovação como teoria – como realidade é o fato primordial de toda a
história: seja-se honesto consigo mesmo até esse ponto!”</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">e) “A rebelião
escrava na moral começa quando o próprio ressentimento se torna criador e gera
valores: o ressentimento dos seres aos quais é negada a verdadeira reação, a
dos atos, e que apenas por uma vingança imaginária obtêm reparação. Enquanto
toda moral nobre nasce de um triunfante Sim a si mesma, já de início a moral escrava
diz Não a um ‘fora’, um ‘outro’, um ‘não eu’ – e esse Não é seu ato criador.”</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">24. (UFU 1/1999)
Segundo Jean Paul Sartre, filósofo existencialista contemporâneo, liberdade é:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">I- escolha
incondicional que o próprio homem faz de seu ser e de seu mundo.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">II- aceitar o que
a existência determina como caminho para a vida do homem.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">III- sempre uma
decisão livre, por mais que se julgue estar sob o poder de forças externas.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">IV- estarmos
condenados a ela, pois é a liberdade que define a humanidade dos humanos.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">Assinale</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">a) se apenas I e
IV estiverem corretas.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">b) se apenas II e
III estiverem corretas.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">c) se apenas III e
IV estiverem corretas.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">d) se apenas I, II
e IV estiverem corretas.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">e) se apenas I,
III e IV estiverem corretas.</span></div>
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<br /></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">25. O filósofo
francês Gilles Lipovetsky, em uma conferência em 2001 no Canadá, afirmou:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">“Vê-se claramente
o aspecto instrumental da ética dos negócios comandada pelos interesses vitais
das empresas. A moral transformou-se em meio econômico, em instrumento de
gestão, em técnica de administração. Fala-se, com frequência, de um retorno da
moral. Creio que essa formulação não é exata. De fato, produziu-se uma
reviravolta, pois, de agora em diante, virtudes e valores são
instrumentalizados a serviço das empresas. Não há retorno ou renascimento da
moral, mas a operacionalização utilitária dos ideais. Paralelamente à irrupção
dos valores, avança a lógica do poder e da competição econômica, transformando
os fins em meios, tecnicizando, “racionalizando’ a esfera da virtude.” (In:
GALLO, 2013, p. 287).</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">A partir do trecho
proferido por Lipovetsky acima, marque o item correspondente:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">a)<span style="mso-tab-count: 1;"> </span>A moral e as virtudes decorrentes de seus
princípios são características específicas dos gregos e romanos que presavam
pela ética.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">b)<span style="mso-tab-count: 1;"> </span>A instrumentalização da moral, no auxílio da
reflexão sobre os princípios da ação consciente, contribui para uma sociedade
mais desenvolvida economicamente.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">c)<span style="mso-tab-count: 1;"> </span>O renascimento da moral à serviço das
empresas e dos negócios vem como uma tendência positiva na atual sociedade no
que concerne à mudança das relações humanas e ao acréscimo do uso da razão.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">d)<span style="mso-tab-count: 1;"> </span>A perspectiva da inserção da ética nos
negócios, na visão do filósofo, é uma instrumentalização à serviço das
empresas, sendo a ética usada para atender aos interesses do modo de produção dominante.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt;">e)<span style="mso-tab-count: 1;"> </span>Moral, Virtude e Ética são conceitos
filosóficos incompatíveis com a atual sociedade e seu modo de produção baseado
na máxima industrialização, gerenciamento racional de pessoal e busca pelo
lucro como última instância.</span></div>
<br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<br /></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-51815374715456169462017-06-08T07:58:00.001-03:002017-06-28T23:48:29.220-03:00Questões sobre Corpo, Gênero, Sexualidade e Inclusão<!--[if !mso]>
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<br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 1.0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Manual da ONU
sobre direitos LGBT incentiva cultura de inclusão nas empresas</b></div>
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" /></div>
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Por meio de histórias reais de
pessoas que sofreram discriminação no ambiente profissional, o manual
“Construindo a igualdade de oportunidades no mundo do trabalho: combatendo a
homo-lesbo-transfobia” oferece diretrizes para a promoção dos direitos humanos
de pessoas LGBT no mundo do trabalho.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 1.0cm; text-align: justify; text-indent: 1.0cm;">
O documento é fruto de uma construção
conjunta entre organismos da ONU (PNUD, OIT e UNAIDS) e 30 representantes de
empregadores, trabalhadores, governo, sindicatos e movimentos sociais ligados
aos temas LGBT e HIV/AIDS.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 1.0cm; text-align: justify; text-indent: 1.0cm;">
(retirado do site:
https://nacoesunidas.org/campanha/livreseiguais/ em 13 de abril de 2017)</div>
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<br /></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">01.<span style="font: 7.0pt "Times New Roman";">
</span></span></span>O texto acima, retirado do site das Nações
Unidas, aborda o tema do preconceito e discriminação ainda existente ao público
LGBT. Diante do exposto, fica claro que a luta por Direitos Iguais e a garantia
deles ainda deve persistir por e para muitos. Abaixo marque a alternativa
correta acerca do significado da sigla “LGBT”.</div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">A)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Lésbicas, Gays, Bigêneros e Travestis</div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">B)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Lésbicas, Gays, Bissexuais e Simpatizantes</div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">C)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Lusófonos, Guineenses, Brasileiros e Transnacionais</div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">D)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Lésbicas, Gays, Binomiais, Travestis e
Transnacionais</div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">E)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Lésbicas, Gays, Bissexuais, Travestis,
Transgêneros e Transexuais</div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;">Educação Inclusiva no Brasil</b></div>
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<br /></div>
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<span style="mso-tab-count: 1;"> </span>As desigualdades sociais no Brasil
afetam diretamente as diversas condições de acesso à educação no país. Quase
todos os indicadores educacionais brasileiros evidenciam este fato. </div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 1.0cm; text-align: justify;">
<span style="mso-tab-count: 1;"> </span>São percebidas desigualdades nas
condições de acesso à educação e nos resultados educacionais das crianças, dos
jovens e dos adultos brasileiros, penalizando especialmente alguns grupos
étnico-raciais, a população mais pobre e do campo, os jovens e adultos que não
concluíram a educação compulsória na idade adequada, bem como crianças ou
pessoas com deficiência. </div>
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<span style="mso-tab-count: 1;"> </span>Grandes desigualdades raciais e
étnicas continuam existindo na sociedade brasileira (especialmente com relação
a alguns grupos específicos, tais como a população indígena, a população
afrodescendente, os quilombolas, a população carcerária e a população rural). A
literatura especializada mostra que há forte correlação entre a origem étnica e
as oportunidades educacionais. Estas coexistem lado a lado com desigualdades
sociais e regionais, contribuindo, assim, para a exclusão educacional de um
número considerável de jovens e adultos.</div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; tab-stops: 1.0cm; text-align: justify;">
<span style="mso-tab-count: 1;"> </span>Para o direito à educação para
todos se tornar uma realidade, devemos garantir que todos os estudantes tenham
acesso a uma educação de qualidade que atenda às necessidades básicas de
aprendizagem e enriqueça vidas de adolescentes e jovens. A Convenção da UNESCO
relativa à Luta contra a Discriminação no Campo do Ensino (1960), outros
tratados internacionais de direitos humanos bem como o Marco legal brasileiro
proíbem qualquer exclusão ou limitação das oportunidades educacionais.
Diferenças socialmente atribuídas ou percebidas, tais como sexo, origem
étnica-racial, língua, religião, nacionalidade, origem social, condição
econômica, deficiências etc. A educação inclusiva não é simplesmente tornar as
escolas acessíveis. Trata-se de ser proativo na identificação das barreiras e
obstáculos que os estudantes encontram na tentativa de acesso a oportunidades
de educação de qualidade, bem como na eliminação das barreiras e obstáculos que
levam à exclusão.</div>
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(Retirado do site:
http://www.unesco.org/new/pt/brasilia/education/inclusive-education/#c1097905
em 13 de abril de 2017)</div>
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<br /></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">02.<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Diante do problema da exclusão de algumas
populações da educação, o Brasil, por meio do Ministério da Educação, resolveu
adotar em 2012 por via de Lei (12.711/12) nas universidades federais:</div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">A)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>O ingresso por mérito individual avaliado na
capacidade cognitiva medida anualmente no desempenho do Exame Nacional do
Ensino Médio (ENEM), que conta com uma moderna teoria de soma de resultados que
leva em consideração discrepâncias, desvios e dificuldades dos alunos, tendo
apoio no Sistema de Seleção Unificada (SISU) para democratizar o acesso ao
ensino superior de todas as populações existentes no país.</div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">B)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>A garantia de 25% do total de vagas da
instituição subdivididas — metade para estudantes de escolas públicas com renda
familiar bruta igual ou inferior a um salário mínimo e meio<i style="mso-bidi-font-style: normal;"> per capita</i> e metade para estudantes de escolas públicas com renda
familiar superior a um salário mínimo e meio. Em ambos os casos, também será
levado em conta percentual mínimo correspondente ao da soma de pretos, pardos e
indígenas no estado, de acordo com o último censo demográfico do IBGE.</div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">C)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>A garantia de 50% do total de vagas da
instituição subdivididas — metade para estudantes de escolas públicas com renda
familiar bruta igual ou inferior a um salário mínimo e meio<i style="mso-bidi-font-style: normal;"> per capita</i> e metade para estudantes de escolas públicas com renda
familiar superior a um salário mínimo e meio. Em ambos os casos, também será
levado em conta percentual mínimo correspondente ao da soma de pretos, pardos e
indígenas no estado, de acordo com o último censo demográfico do IBGE.</div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">D)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>A garantia de 75% do total de vagas da
instituição subdivididas — metade para estudantes de escolas públicas com renda
familiar bruta igual ou inferior a um salário mínimo e meio<i style="mso-bidi-font-style: normal;"> per capita</i> e metade para estudantes de escolas públicas com renda
familiar superior a um salário mínimo e meio. Em ambos os casos, também será
levado em conta percentual mínimo correspondente ao da soma de pretos, pardos e
indígenas no estado, de acordo com o último censo demográfico do IBGE.</div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">E)<span style="font: 7.0pt "Times New Roman";">
</span></span></span>A garantia de 100% do total de vagas da
instituição subdivididas — metade para estudantes de escolas públicas com renda
familiar bruta igual ou inferior a um salário mínimo e meio<i style="mso-bidi-font-style: normal;"> per capita</i> e metade para estudantes de escolas públicas com renda
familiar superior a um salário mínimo e meio. Em ambos os casos, também será
levado em conta percentual mínimo correspondente ao da soma de pretos, pardos e
indígenas no estado, de acordo com o último censo demográfico do IBGE.</div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="letter-spacing: -.25pt; mso-bidi-font-family: Arial; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR; mso-font-kerning: .5pt;">Classe
média que chama preso de “vagabundo” começa a trabalhar só na fase adulta. Por
Marcelo Mayora</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-bidi-font-family: Arial; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"></span></b></div>
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<span style="mso-bidi-font-family: Arial; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Por</span></div>
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Diario do Centro do Mundo<span style="mso-bidi-font-family: Arial; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"></span></div>
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<span style="mso-bidi-font-family: Arial; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">11 de março de 2017</span></div>
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<em><b><span style="background: white; color: black; font-family: "calibri" , sans-serif; letter-spacing: -0.05pt;">Marcelo Mayora é doutor em Direito pela Universidade
Federal de Santa Catarina, mestre em Ciências Criminais pela Pontifícia
Universidade Católica do Rio Grande do Sul e professor de Criminologia da
Universidade Federal de Juiz de Fora</span></b></em><span style="letter-spacing: -.05pt; mso-bidi-font-family: Calibri;"></span></div>
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<br /></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">No
almoço de domingo um familiar grisalho e de bigode comentou, enquanto degustava
uma costela bovina, a decisão do Supremo Tribunal Federal de que presos em
celas superlotadas devem ser indenizados pelo Estado e proferiu um discurso
indignado contra a possibilidade de ter de pagar indenização para <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">estes
vagabundos, </span></em>em suas palavras.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">O
tema estava circulando no final de semana via <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">memes</span></em> e outras
formas contemporâneas de manifestação rápida e irrefletida e num grupo de <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">whattsapp</span></em> de
meus colegas da época da faculdade, um camarada comentou a mesma notícia,
também manifestando revolta com a possibilidade de ter de pagar indenização
para um <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">vagabundo</span></em>,<em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;"> assassino
e traficante</span></em>.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Não
respondi, no primeiro caso para evitar indigestão e no segundo porque minha
cota de ponderações no grupo já estava esgotada e eu queria evitar ser
considerado um <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">mala.</span></em> Entretanto, caminhando pela cidade na noite
quente de fevereiro, observando gatos pretos em seus passos cuidadosos e
moradores de rua dormindo embaixo das marquises, pensei no assunto.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Seria
o caso de lembrar que as condutas consideradas tráfico de drogas são praticadas
com enorme frequência pela classe média, cada vez que um amigo fornece ao
outro, ainda que gratuitamente, uma substância proibida, por exemplo – mas,
como diria Criolo, “teu 12 de condomínio não carrega a mesma culpa”. Ou de
recordar que menos de 10% dos presos são condenados por homicídio e que o
índice de apuração de autoria deste delito é ínfimo.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Poderia
ser dito também que de fato pagar indenização em razão de violação de direitos
humanos em razão de celas superlotadas de fato não é a melhor solução, pois o
correto seria soltar o excedente de presos, já que não é aceitável no atual
momento histórico que uma pessoa seja obrigada a viver numa cela na qual
caberiam seis pessoas com outras 39. Enfim, muita coisa poderia ser dita, mas o
que realmente me tocou foi notar que nos dois casos apareceu a expressão <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">vagabundo, </span></em>para
definir o brasileiro encarcerado.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Digo
isso, pois conforme as pesquisas que venho realizando desde a época do
mestrado, esse dito vagabundo trabalha desde a infância. Enquanto os jovens da
classe média, aos dez anos, aguardavam a Kombi escolar para ir ao colégio
particular, estudar no turno da manhã e pela tarde fazer inglês, natação, aulas
de violão, jogar botão ou não fazer nada, o menino dito vagabundo vendia bala
na sinaleira ou ajudava o pai a virar massa na construção.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Aos
12, enquanto o jovem bem nascido ganhava leite com nescau da empregada
doméstica em seu quarto, o <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">menino vagabundo</span></em> cuidava da irmã mais nova e de mais
algumas crianças da vizinhança – suas mães, domésticas, cuidavam dos jovens da
classe média.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Aos
16, enquanto íamos ao jogo do Grêmio cantando e tomando cerveja ao longo do
caminho, o <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">menino
vagabundo </span></em>vendia latão na frente do estádio, carregando um
isopor em cima de um carrinho de duas rodas, e talvez ali o tenhamos conhecido
numa efêmera relação comercial, na qual pagamos cinco reais no latão que ele
comprou por dois no mercado atacado. Aos 18 o <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">menino vagabundo </span></em>já
estava preso, foi flagrado vendendo maconha para um estudante de direito.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Pode
ser também que ele tenha trabalhado lavando carros ou cuidando de carros na
rua. Pode ser que tenha trabalhado de camelô, carregando caixas na CEASA,
catando lixo seco e puxando carrinho pela cidade, varrendo ruas como gari ou em
alguma das atividades braçais que desde a escravidão são reservadas para os
brasileiros que nascerem sem o <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">bilhete premiado</span></em>, sem os privilégios das classes médias,
nas vilas que inundam na enchente, nas periferias nas quais as aulas da escola
são canceladas em razão de tiroteios, nas ocupações de casas de madeiras que
pegam fogo num incêndio suspeito em área desejada pela indústria imobiliária.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">O
fato é que o <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">menino
vagabundo</span></em> trabalha desde os dez anos de idade, ao passo que
o <em><span style="font-family: "calibri" , sans-serif; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: Calibri; mso-hansi-theme-font: minor-latin;">trabalhador</span></em> da
classe média pode retardar o início de sua vida laboral até a conclusão do
curso superior, lá pelos 22, 24 ou 26 anos. Ou mais.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">Evidentemente,
um será o dono do sapato e o outro o engraxará. Quanta vagabundagem!</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">03.
No texto apresenta-se uma problemática referente à realidade desigual do país,
construída historicamente, no que se refere:</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">A)
A relação entre os homens e as mulheres.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">B)
A relação entre os cristãos católicos e os protestantes. </span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">C)
A relação entre negros, em sua maioria pobres, e brancos.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">D)
A relação entre pessoas heternormativas e as homoafetivas.</span></div>
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<span style="color: black; font-family: "calibri" , sans-serif; font-size: 11.0pt; letter-spacing: -0.05pt;">E)
A relação entre as pessoas de bem e as pessoas desajustadas.</span></div>
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" /></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="mso-spacerun: yes;"> </span>Legenda:</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
•<span style="mso-tab-count: 1;"> </span>Quadro 1 </div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Miguelito: Você não disse que a gente vai para o céu
quando morre?</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Mafalda: Disse. Por que?</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
•<span style="mso-tab-count: 1;"> </span>Quadro 2</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Miguelito: Porque tem uma coisa que eu não entendo.
Por exemplo, como é que os gordos fazem para tomar o impulso?</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
•<span style="mso-tab-count: 1;"> </span>Quadro 3</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Mafalda: Não é assim, Miguelito! É a alma que vai para
o céu, o corpo fica aqui.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
•<span style="mso-tab-count: 1;"> </span>Quadro 4</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Miguelito: Como assim?... Quer dizer que tem que
devolver o vasilhame?</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
04. A visão do corpo como "vasilhame"
apresentado por Miguelito, na tirinha da Mafalda, e da alma como algo separado
que "ascende" quando morremos pode ser comparada à ideia de:</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
A) Platão</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
B) Karl Marx</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
C) Merleau-Ponty</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
D) Michel Foucault</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
E) Jean-Paul Sartre</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<div class="MsoListParagraph" style="margin-left: 0cm; text-indent: 0cm;">
<span style="line-height: 107%;"><span style="font-stretch: normal; font-variant-numeric: normal; line-height: normal;"><span style="font-family: "times new roman" , serif;">05.</span></span><span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">“Nenhum destino biológico, psíquico,
econômico define a forma que a fêmea humana assume no seio da sociedade; é o
conjunto da civilização que elabora esse produto intermediário entre o macho e
o castrado, que qualificam o feminino.” (Simone de Beauvoir. O Segundo Sexo.
Tradução de Sérgio Milliet. 2ª ed. Rio de Janeiro: Nova Fronteira, 2009, p.
361).<o:p></o:p></span></div>
<div class="MsoListParagraph" style="margin-left: 0cm; text-indent: 0cm;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">Baseado nesta citação de
Simone de Beauvoir podemos compreender o pensamento de que:<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">A) A psicanálise
Freudiana já afirmou e justificou a diferença psíquica entre homens e mulheres,
como algo de ordem ontológica.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">B) Entre fêmeas e machos
de cada espécie é evidente seu papel social, no que concerne entre dar a vida e
sustentar a vida das gerações futuras.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">C) A mulher é mulher por
ter o órgão de reprodução feminino, o órgão que recebe os espermatozoides
(gametas masculinos) para a origem da vida.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">D) Ninguém nasce mulher;
torna-se. Ao fato de que a construção do que entendemos como mulher é uma
construção do conjunto da civilização, dos homens e mulheres existenciais em
situação.<o:p></o:p></span></div>
<br />
<div class="MsoNormal">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 107%;">E) Vivemos sob a égide do
pensamento marxista em que este compreende homens e mulheres como
trabalhadores, consumidores e alienados, consistindo assim a dicotomia entre
homens e mulheres como senhores e escravos.<o:p></o:p></span></div>
</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><br />
<div class="selectionshareable" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="font-family: "calibri" , sans-serif; font-size: 11.0pt;">06. (Enem 2010) “Pecado nefando” era expressão correntemente utilizada
pelos inquisidores para a sodomia. Nefandus: o que não pode ser dito. A
Assembleia de clérigos reunida em Salvador, em 1707, considerou a sodomia “tão
péssimo e horrendo crime”, tão contrário à lei da natureza, que “era indigno de
ser nomeado” e, por isso mesmo, nefando.</span></div>
<span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";"></span><span style="mso-bidi-font-family: "Times New Roman";">
</span><br />
<div class="selectionshareable" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="mso-bidi-font-family: "Times New Roman";"><span style="font-family: "calibri" , sans-serif; font-size: 11.0pt;">NOVAIS, F.; MELLO E SOUZA L. História da vida privada no Brasil.
V. 1. São Paulo: Companhia das Letras. 1997 (adaptado).</span></span></div>
<span style="mso-bidi-font-family: "Times New Roman";">
</span>
<br />
<div class="selectionshareable" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="mso-bidi-font-family: "Times New Roman";"><span style="font-family: "calibri" , sans-serif; font-size: 11.0pt;">O número de homossexuais assassinados no Brasil bateu o recorde
histórico em 2009. De acordo com o Relatório Anual de Assassinato de
Homossexuais (LGBT – Lésbicas, Gays, Bissexuais e Travestis), nesse ano foram
registrados 195 mortos por motivação homofóbica no<br />
País.</span></span></div>
<span style="mso-bidi-font-family: "Times New Roman";">
</span>
<div class="selectionshareable" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="mso-bidi-font-family: "Times New Roman";"><span style="font-family: "calibri" , sans-serif; font-size: 11.0pt;">A homofobia é a rejeição e menosprezo à orientação sexual do outro
e, muitas vezes, expressa-se sob a forma de comportamentos violentos. Os textos
indicam que as condenações públicas, perseguições e assassinatos de homossexuais
no país estão associadas<br />
A) à baixa representatividade política de grupos organizados que defendem os
direitos de cidadania dos homossexuais.<br />
B) à falência da democracia no país, que torna impeditiva a divulgação de
estatísticas relacionadas à violência contra homossexuais.<span style="mso-spacerun: yes;"> </span><span style="color: white; mso-themecolor: background1;">...........................<br />
</span>C) à Constituição de 1988, que exclui do tecido social os homossexuais,
além de impedi-los de exercer seus direitos políticos. <span style="color: white; mso-themecolor: background1;">..................................................................................................................................................<br />
</span>D) a um passado histórico marcado pela demonização do corpo e por formas
recorrentes de tabus e intolerância.<br />
E) a uma política eugênica desenvolvida pelo Estado, justificada a partir dos
posicionamentos de correntes filosófico-científicas.</span></span></div>
<span style="mso-bidi-font-family: "Times New Roman";">
<div class="selectionshareable" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<br /></div>
<div class="selectionshareable" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
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<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
07. “O Código Civil de 1916 regia apenas a família
constituída através do casamento, entre o homem e mulher, conhecida como a
família tradicional, sendo esta considerada indissolúvel.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Para melhor compreensão dessa evolução pela qual
passou a família brasileira, há de se fazer referência a algumas leis que aos
poucos foram garantindo direitos, principalmente às mulheres, como por exemplo,
a Lei nº 4.121∕62, o estatuto da mulher casada, que possibilitou a mulher de
administrar os bens que lhes eram reservados.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Outra importante contribuição foi a Lei nº 6.515∕77, a
lei do divórcio, veio alterar a definição de família, possibilitando a
dissolução do vínculo e a constituição de novas famílias.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
A Família vem passando por grandes modificações, e
isso, despertou no Estado um maior interesse na sua tutela jurídica, fazendo
surgir outras formas de arranjos familiares além dos enumerados na Constituição
Federal.”</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
(CARVALHO, Adriana Pereira Dantas. Casamento
homoafetivo. In: Âmbito Jurídico, Rio Grande, XV, n. 107, dez 2012. Disponível
em: Acesso em abr. 2014.)</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Marque a alternativa que desperta a compreensão das
novas possibilidades e regularidades sobre a evolução das famílias no Brasil.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
A) A Lei de 1977 garante à mulher no seio da sociedade
sua independência em relação ao homem.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
B) Até 1916, a família tradicional, família nuclear,
era vista como indissolúvel pela Constituição.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
C) Nenhuma Lei deveria ser feita para a diferenciação
entre homens ou mulheres ou mesmo no que tange à família.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
D) Até a década de 1960, a mulher não podia se
divorciar do marido e constituir nova família de forma legal no Brasil.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
E) O casamento civil é uma forma de garantir os
direitos dos pares, portanto, as leis devem abarcar, democraticamente, todos os
arranjos familiares.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
08. “A lei 9.278 de 1996, que disciplina a união
estável, dispõe em seu artigo 8º: "Os conviventes poderão, de comum acordo
e a qualquer tempo, requerer a conversão da união estável em casamento, por
requerimento ao Oficial do Registro Civil da Circunscrição de seu
domicílio". Desse modo, a partir do reconhecimento da união estável
homoafetiva, inúmeros casais têm ingressado com pedido judicial de conversão da
união estável em casamento.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
O primeiro casamento entre duas pessoas do sexo
masculino no Brasil (por intermédio do instituto da conversão de união estável
em casamento) foi realizado no município de Jacareí, no interior do estado de
São Paulo, em 28 de junho de 2011. No mesmo dia, em Brasília, a juíza Junia de
Souza Antunes, da 4ª Vara de Família converteu em casamento a união estável
entre duas mulheres. Em 25 de outubro, a quarta turma do Superior Tribunal de
Justiça (STJ) reconheceu, por 4 votos a 1, o casamento entre pessoas do mesmo
sexo.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Em 15 de maio de 2013, o Conselho Nacional de Justiça
(CNJ) aprova uma nova resolução que obriga os cartórios de todo o país a
celebrar o casamento civil e converter a união estável homoafetiva em
casamento.”</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
(Retirado de http://pt.wikipedia.org/wiki/Casamento_entre_pessoas_do_mesmo_sexo_no_Brasil
em 22 de abril de 2014)</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
Marque a alternativa correta de acordo com o texto:</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
A) O casamento civil homoafetivo no Brasil ainda é
proibido por lei.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
B) O casamento civil homoafetivo no Brasil nunca foi
proibido legalmente.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
C) O primeiro casamento homoafetivo legalizado no
Brasil aconteceu em 1996.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
D) A obrigação dos cartórios pelo CNJ a celebrar os
casamentos homoafetivos veio apenas em 2013.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
E) A obrigação dos cartórios pelo CNJ a celebrar os
casamentos homoafetivos veio apenas em 2011.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
09. Na cidade de Fortaleza, capital do Ceará, a Lei
133/2012 institucionalizou o Centro de Referência LGBT Janaína Dutra, um
serviço de proteção e defesa da população de lésbicas, gays, bissexuais,
travestis e transexuais (LGBT) em situação de violência e/ou violação, omissão
de direitos motivados pela questão da orientação sexual e/ou identidade de
gênero. </div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
São situações de violações de direitos do público
LGBT:</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
A) A recusa institucional do uso do nome social e a
obrigação da identificação com um gênero ao qual não há identificação pessoal.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
B) A injúria do tipo em que pessoas ao redor e da
convivência da pessoa o depreciam com brincadeiras de “mal gosto”.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
C) Querer que tenham os mesmos direitos civis como
direito à herança, seguro ou divisão de plano de saúde.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
D) Fazer reportagens sobre as diversidades sexuais e
expor as identidades contrárias de forma científica.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
E) Recusar que tenham serviços pagos quando estes não
tem dinheiro para pagar.</div>
</span><br />
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10. No que se refere ao entendimento filosófico
contemporâneo sobre o corpo, a afirmação: “O corpo é a sede da percepção” pode
ser correspondente ao pensamento de:</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
A)<span style="mso-tab-count: 1;"> </span>Platão</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
B)<span style="mso-tab-count: 1;"> </span>Sócrates</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
C)<span style="mso-tab-count: 1;"> </span>Aristóteles</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
D)<span style="mso-tab-count: 1;"> </span>Merleau-Ponty</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
E)<span style="mso-tab-count: 1;"> </span>René
Descartes<br />
<br />
<br />
<div class="MsoListParagraph" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "times new roman" , serif; font-size: 12pt; text-indent: 0cm;">11.<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><span style="font-family: "times new roman" , serif; font-size: 12pt; text-indent: 0cm;"> </span></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhejFWOf26pI82HIgTxmNdgd0rFmgjLyvaZouuup-CsCcoR8kvsXLdXsnqOVOJhMI8xaWi7jSv07153js8h6UaIZ4taM6uY9M3c5zOjhhA3Ceh7GF9JVc9Zrz0YnL3zdFJ_xgSlo5Ez9RMW/s1600/Lucia_questionadora.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="315" data-original-width="919" height="136" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhejFWOf26pI82HIgTxmNdgd0rFmgjLyvaZouuup-CsCcoR8kvsXLdXsnqOVOJhMI8xaWi7jSv07153js8h6UaIZ4taM6uY9M3c5zOjhhA3Ceh7GF9JVc9Zrz0YnL3zdFJ_xgSlo5Ez9RMW/s400/Lucia_questionadora.jpg" width="400" /></a></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt;">
<span style="font-family: "times new roman" , serif;"><br /></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt;">
<span style="font-family: "times new roman" , serif;">(As
Fantásticas Aventuras das Mulheres, nº 01, quadrinhos 13-15, ano 2017 In: https://www.pixton.com/br/comic-strip/68v41dtb)
<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A tirinha acima aborda um dos problemas constantes que
as mulheres em geral têm que lidar no cotidiano, ela mostra uma jovem se
questionando sobre a sociedade, no sentido de<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Não
entender como não podem aceitar que alguém use vestido.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">B)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Perceber
o quanto a sociedade julga pessoas que possuem gatos.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">C)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
sociedade sempre esperar que todos tenham condições de obter êxito.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">D)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
maioria das pessoas na sociedade classificar as outras pelo que vestem.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">E)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Constantemente
poder ser alvo de julgamento moral e assédio por conta do machismo.<o:p></o:p></span></div>
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<br /></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">12.<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;"> </span></div>
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<br /></div>
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<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Uma das novas formas de comunicação, nascente e
crescente nas redes sociais, é o famoso “meme”. Os memes trazem informação de
uma forma fácil (qualquer um pode produzir um meme e publicá-lo), geralmente
são engraçados e objetivos. <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">O Meme acima reproduz uma ideia bastante difundida que<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Há
uma cultura de valorização da mulher que se cuida.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">B)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Homens
não se importam com o quanto as mulheres gastam.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">C)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">As
mulheres não se importam com as aparências delas mesmas.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">D)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">As
diferenças entre homens e mulheres perpassam pelo quanto gastam.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">E)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Salões
de beleza e barbearias cobram preços distintos para pessoas distintas.<o:p></o:p></span></div>
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<span style="font-family: "times new roman" , serif; font-size: 12.0pt;"> </span><span style="font-family: "times new roman" , serif; font-size: 12pt;"> </span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: normal; margin-bottom: 6pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">13.<o:p></o:p></span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiNPbM_8e89YiwKqL1DyNr84i1_UBn0DywgpBnWxc6qyt-i2FU_OrnzOJ_1DdgXsMGNMTqS0ogBx-K8h-fRDaZk8_W4TcFpzd0HYCjE4y-__VeLxiS2Yj7aeCfavvxjSHfds8OmChVBAg0N/s1600/Fight_Like_a_Girl_Katnees.jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" data-original-height="475" data-original-width="533" height="284" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiNPbM_8e89YiwKqL1DyNr84i1_UBn0DywgpBnWxc6qyt-i2FU_OrnzOJ_1DdgXsMGNMTqS0ogBx-K8h-fRDaZk8_W4TcFpzd0HYCjE4y-__VeLxiS2Yj7aeCfavvxjSHfds8OmChVBAg0N/s320/Fight_Like_a_Girl_Katnees.jpg" width="320" /></a></div>
<div class="separator" style="clear: both; text-align: left;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiA4q2GELE2BhSa6v9ZNWJyAP5LM5Uy0QZsW0oo0cn2H2wErVTTHB954NruYZEsQHhoaaQCeQ3AeRVLEGw6e0BC7duVjiOow5C1huRW2SVD9cvVhUQLPJnw-lXOYWWQGrpmJlsRzZ9f__vs/s1600/Fight_Like_a_Girl_Arya.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" data-original-height="349" data-original-width="345" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiA4q2GELE2BhSa6v9ZNWJyAP5LM5Uy0QZsW0oo0cn2H2wErVTTHB954NruYZEsQHhoaaQCeQ3AeRVLEGw6e0BC7duVjiOow5C1huRW2SVD9cvVhUQLPJnw-lXOYWWQGrpmJlsRzZ9f__vs/s320/Fight_Like_a_Girl_Arya.jpg" width="316" /></a></div>
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<span style="font-family: "times new roman" , serif; font-size: 12.0pt;"><!--[if gte vml 1]><v:shape id="Imagem_x0020_4" o:spid="_x0000_i1026"
type="#_x0000_t75" style='width:227.25pt;height:216.75pt;visibility:visible;
mso-wrap-style:square'>
<v:imagedata src="file:///C:\Users\Fernando\AppData\Local\Temp\msohtmlclip1\01\clip_image004.jpg"
o:title=""/>
</v:shape><![endif]--><!--[if !vml]--><!--[endif]--></span><span style="font-family: "times new roman" , serif; font-size: 12.0pt;"> </span><span style="font-family: "times new roman" , serif; font-size: 12.0pt;"><!--[if gte vml 1]><v:shape id="Imagem_x0020_5" o:spid="_x0000_i1025"
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<div class="MsoNormalCxSpMiddle" style="line-height: normal; margin-bottom: 6pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">As imagens acima fazem parte de uma
campanha elogiada por Luiza Batata que postou em seu site (garotasgeek.com): “Uma
expressão que muitas vezes foi (e infelizmente ainda é) utilizada da forma
pejorativa agora ganhou força como elogio!! A <i>game</i> <i>developer</i> Carolina
Porfírio (ou Kaol Porfírio) criou uma série de ilustrações em homenagem às
mulheres fortes! Não necessariamente fortes de força bruta, mas personagens que
não estão lá para serem salvas no topo do castelo e muito menos para serem o
par romântico indefeso do personagem principal. Estamos falando de personagens
femininas que sabem lutar pelos seus ideais, são confiantes e que inspiram
muito as mulheres reais!” <o:p></o:p></span></div>
<div class="MsoNormalCxSpLast" style="line-height: normal; margin-bottom: 6pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;">Diante do exposto podemos dizer que<o:p></o:p></span></div>
<div class="MsoNormalCxSpLast" style="line-height: normal; margin-bottom: 6pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt;"><br /></span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
campanha tenta desmistificar a figura feminina como uma figura lutadora por
natureza.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">B)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
campanha aprofunda as desigualdades de gênero quando diferencia homens de
mulheres no sentido de como lutam.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">C)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
campanha se utiliza de personagens femininas da cultura geek para vender livros
e filmes onde mulheres são as heroínas.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">D)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
campanha tenta mostrar como as mulheres podem ser fortes e lutar por seus
ideais sem depender dos homens para nada.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">E)<span style="font-family: "times new roman"; font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><span style="font-family: "times new roman" , serif; font-size: 12.0pt;">A
campanha tenta mostrar que “lutar como uma garota” não necessariamente tem que
ser lutar de uma forma inadequada ou desajeitada; pelo contrário.<o:p></o:p></span></div>
<br />
<div class="MsoListParagraphCxSpLast" style="line-height: normal; margin: 0cm 0cm 6pt;">
<br /></div>
</div>
<br />
<br />Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-32864173951093294342017-05-30T18:10:00.002-03:002017-05-30T18:10:36.593-03:00Questões sobre Democracia, Poder, Maquiavel e La Boétie<!--[if gte mso 9]><xml>
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<br />
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
21. O filósofo
Sílvio Gallo em seu livro <i>Filosofia: experiência do pensamento</i>, abordando
a teoria do poder investigada pelo filósofo Michel Foucault, apresenta-nos que
o poder não se dá de forma estrutural, nem estanque, muito menos depende
exclusivamente das posições sociais que os indivíduos ocupam. O poder é um jogo
de forças que se estabelece em toda e qualquer relação humana e deve ser
analisado de forma imanente e situacional, percebendo que é fluido, produtor e
relacional.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
Essa ideia
pode ser entendida como:</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
a) A teoria da
“soma zero”</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
b) A
resistência intencional</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
c) A
perspectiva macroestrutural</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
d) A visão
microscópica do poder</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
e) A visão
macroscópica do poder</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
22. De acordo
com o conceito de Democracia, construída como modelo de governo na Grécia
Antiga, mais especificamente em Atenas, marque o item que melhor apresenta o
entendimento sobre o conceito:</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
a) O modelo
democrático ateniense era especificamente a atribuição do poder do governo aos
melhores políticos.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
b) Democracia
significava especificamente um governo que baseia o poder da cidade a partir da
participação dos moradores da cidade.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
c) Oligarquias
e Aristocracias são modelos arcaicos e antagônicos à Democracia no que toca à
quantidade de participantes na vida política.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
d) A tirania
como deturpação do modelo político democrático, leva aos chefes de Estado a
subverterem o poder maior que eles têm sobre seus súditos.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
e) A
Democracia como modelo de governo construído em Atenas tinha como princípio
atribuir o poder àqueles que poderiam participar da vida política, portanto, os
cidadãos.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
23. Para
Aristóteles a comunidade política não é uma “invenção”, é uma realização
natural, própria dos seres humanos, e tem como finalidade “o bem viver juntos”,
ou seja, a Felicidade. Em Atenas, onde passou boa parte da vida, Aristóteles
era um crítico da Democracia. A democracia ateniense é reconhecida como a
primeira forma de governar a partir do poder da própria população, de forma
direta, mas tinha suas limitações, que podem ser identificadas na alternativa:</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
a) Só
participavam da vida política os anciãos, que se reuniam em um conselho dos
anciãos, uma vez por mês.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
b)
Participavam ativamente da política somente os nascentes na cidade, homens,
maiores de idade e proprietários de terra.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
c) Os
filósofos eram excluídos da vida política, pois eram vistos como pessoas
subversoras e ateístas, não respeitando a autoridade divina.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
d) A crítica
de Aristóteles é exatamente sobre a Democracia em Atenas possibilitar a
participação de qualquer pessoa, portanto, uma limitação do uso ético na
política.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
e) Era
proibido às mulheres solteiras participarem desacompanhadas das assembleias, só
podendo votar se fossem com seus responsáveis, maridos ou pais.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
24. (UFSM -
adaptada) “Todavia, como é meu intento escrever coisa útil para os que se
interessam, pareceu-me mais conveniente procurar a verdade pelo efeito das
coisas, do que pelo que delas se possa imaginar. E muita gente imaginou
repúblicas e principados que nunca serviram nem jamais foram reconhecidos como
verdadeiros. Vai tanta diferença entre como se vive e o modo por que se deveria
viver, que quem se preocupar com o que se deveria fazer em vez do que se faz
aprende antes a ruína própria, do que o modo de se preservar.” (O Príncipe,
Maquiavel.) </div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
Nessa
passagem, Maquiavel mostra que o domínio das ações humanas, no qual está
incluída a política, deve ser concebido sob uma perspectiva realista.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
Sobre essa
maneira de conceber a política, é possível afirmar:</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
I. A política
deve valorizar as experiências e os acontecimentos. </div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
II. A política
deve sempre ser pensada a partir de modelos ideais e da busca de soluções
definitivas. </div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
III.
Concebe-se que a política deve se regular pelo modo como vivemos e não como
deveríamos viver.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
IV. Defende-se
que a política deve ser orientada por valores universais e crenças sobre como
deveria ser a vida em sociedade.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
Está(ão)
correta(s) a(s) afirmativa(s):</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
a) I e II
apenas.<span style="mso-spacerun: yes;"> </span>b) I e III apenas.<span style="mso-spacerun: yes;"> </span>c) II e III apenas.<span style="mso-spacerun: yes;"> </span>d) III e IV apenas.<span style="mso-spacerun: yes;"> </span>e) IV apenas.<span style="mso-spacerun: yes;"> </span></div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
25. Étienne de
La Boétie foi um filósofo francês do século XVI que ficou conhecido por escrever
o <i style="mso-bidi-font-style: normal;">Discurso da Servidão Voluntária</i>, depois
da derrota do povo francês contra o exército e fiscais do rei, que
estabeleceram um novo imposto sobre o sal. Em um dos célebres trechos deste seu
<i style="mso-bidi-font-style: normal;">Discurso</i> ele escreve: “Quando um
indivíduo manda, seu poder vem não dele mesmo, mas dos outros que se submetem.”,
indicando aí:</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
a) Que a
partir da crítica pode-se derrubar um tirano.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
b) Que o autor
indica que a vontade do rei deve ser a vontade de Deus.</div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
c) Que para o
autor, o rei necessita do apoio da elite de um país para se manter no poder. </div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
d) Que a
vontade de um indivíduo prevalece diante da vontade da maioria, sendo este um
princípio do poder. </div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
e) Que as
pessoas acostumam-se a servir e se acovardam diante do poder do rei, submetendo-se
às suas vontades. </div>
<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
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<div class="Standard" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="color: #cccccc;"><span style="mso-bidi-font-weight: normal;">GAB: D, E, B, B, E</span></span></div>
<br /><br />
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-51765872405882399442016-11-06T15:50:00.001-03:002016-11-06T15:50:33.387-03:00Redação ENEM 2016Sabe a menina negra vestida de branco e de turbante que foi ao supermercado e a operadora de caixa disse que a menina precisava se converter e aceitar Jesus na vida dela pq essa coisa de macumba era coisa do diabo?!<br />
Sabe o deputado que disse que adorar Maria era heresia e que os santos eram falsos deuses e que era melhor os católicos aceitarem Jesus e se converterem porque se não estariam condenados?!<br />
Sabe aquele político que se elegeu prefeito que disse que os africanos estavam perdidos e que precisava levar a sua igreja até eles para que encontrassem o verdadeiro deus da salvação?!<br />
Sabe aquele colega agnóstico, ateu ou satanista que é vilipendiado pelos cristãos dizendo que ele é louco ou que vai pro inferno por não ter fé em Deus?!<br />
Sabe o budista, o panteísta, o taoísta, que não precisam acreditar em um Deus personificado e sempre são julgados como ignorantes ou que precisam conhecer deus ou entender "seu toque" na sua vida, ou ler a Bíblia?!<br />
Sabe aquelas leis que não passam nas câmaras porque a defesa é que Deus (o cristão) não aprova?!<br />
Pois é, e ainda falam que não há intolerância religiosa no Brasil.<br />
Somos todos intolerantes.<br />
A sociedade 90% cristã é a que tem mais atitudes anticristãs já vistas. Esse é o Brasil!<br />
E ao toque de Locke: o Estado deve assegurar o direito do indivíduo de professar sua fé, em seu íntimo, em sua casa e em seu templo, ou mesmo não professar fé nenhuma. O que o Estado não pode é legislar sobre ou baseado na fé de alguém ou de alguma religião específica. Afinal, qual seria o verdadeiro caminho que levaria ao céu? Qual seria a verdadeira religião?Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-17980937882188327032016-11-06T10:14:00.001-03:002016-11-06T10:15:27.361-03:00Enem 2016<br />
ENEM denso, conteudista, rebuscado.<br />
A grande maioria dos alunos do ensino público do Estado do Ceará não tem a cultura do estudo, da pesquisa, da leitura, nao tem o capital pra isso.<br />
A grande maioria dos nossos alunos não estudam muito, não lêem muito, não pesquisam muito, coisas essenciais e necessárias para o ENEM como ele tem sido nos últimos anos. Denso, complexo, conteudista, pesado.<br />
Alunos da escola pública quando são obrigados a ter sexto tempo, não ficam, fogem, eles não querem ter mais aula.<br />
Quando são obrigados a assistir aula aos sábados, eles não querem, não vão.<br />
Quando a escola faz simulado e pede para se inscreverem, eles não se inscrevem pq não pensam em fazer Enem.<br />
A universidade pública vira o local de estudo de quem tem possibilidade de pagar uma particular, o aluno classe média alta, o que vem dos grandes sistemas de ensino.<br />
As cotas das escolas públicas procura equalizar isso, e ainda assim, o aluno da escola pública não fica na universidade se passa.<br />
Eu vejo todos os dias o esforço dos professores da escola pública para esses alunos mudarem suas posturas, sua mentalidade imediatista, sua falta de fé no futuro profissional e acadêmico. Eles não perspectivam isso.<br />
Querem dançar reggae, ser dj, trabalhar de auxiliar de alguma coisa e fazer família. É ruim? Lógico que não. Mas a velha diferença entre quem pensa o mundo e faz as escolhas sociais para aqueles que apenas recebem e vivenciam continuará por bastante tempo.<br />
Imaginem agora com um ensino mutilado com a MP 746 e com menos investimento para a educação, com a PEC 241 (55).<br />
O ensino público é sim um grande faz de conta e aqueles que se sobressaem é pq se esforçam muito, e quando digo muito é muito mesmo, não é nem metade do esforço de um aluno de pai e mãe que tem condições de pagar uma mensalidade de 1.000 numa escola particular.Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-73933450064285899242016-08-04T19:44:00.003-03:002016-08-04T19:44:53.829-03:00A Identidade de Gênero<div style="text-align: justify;">
Uma das proibições impostas pelos atuais deputados é a de abordar o assunto da identidade de gênero em sala de aula.</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Imagina uma aula de Sociologia ou Filosofia, quizá Biologia, sem abordar no mínimo o exposto abaixo:</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
A pós-modernidade consolidou a possibilidade, inclusive teórica, do indivíduo da espécie humana não se engendrar e se constituir em hábito, pensamento e prática, apenas em concordância à tradicional normatividade que engessa o órgão sexual à prática sexual, ao desejo e às preferências que consequenciam escolhas, hábitos, comportamentos e pensamentos.</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b>Em resumo: </b></div>
<div style="text-align: justify;">
Por exemplo, um indivíduo da espécie humana determinado geneticamente com pênis, saco escrotal e demais peculiaridades que tradicionalmente se determinaram como significantes do macho da espécie, não tem de necessariamente se adequar aos padrões construídos e sustentados da chamada masculinidade que implica comportamentos, práticas e pensamentos específicos para tal que se formaram antes mesmo de seu nascimento, assim também como não tem a necessidade de desejar ou se relacionar exclusivamente com o indivíduo da espécie marcado geneticamente pelos órgãos de reprodução opostos.</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b>Para finalizar:</b></div>
<div style="text-align: justify;">
Para além de ser tema de Direitos Humanos, é abordagem teórica e dá ótimos debates em sala de aula, e debate é como se forma conhecimento; não doutrinação.</div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-12679399060899406122016-01-22T15:55:00.001-03:002016-01-22T15:56:02.692-03:00John Locke<div class="separator" style="clear: both; text-align: center;">
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<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 42.55pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">John
Locke, inglês, nascido em 29 de agosto de 1632 e falecido em 28 de outubro de
1704, escreveu obras importantes para o pensamento ocidental, tais como: </span><span style="font-family: "times new roman" , serif;"></span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 42.55pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 42.55pt 2.0cm; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , sans-serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-list: Ignore;">●<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">A Letter Concerning Toleration </span></i><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">(Carta sobre a Tolerância) de 1689;</span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"></span></i></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 42.55pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 42.55pt 2.0cm; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , sans-serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-list: Ignore;">●<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Two Treatises of Government </span></i><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">(Dois Tratados sobre o Governo) de
1689;</span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"></span></i></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 42.55pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 42.55pt 2.0cm; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , sans-serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-list: Ignore;">●<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">An Essay Concerning Human
Understanding </span></i><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">(Ensaio
sobre o Entendimento Humano) de 1690;</span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"></span></i></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 42.55pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 42.55pt 2.0cm; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , sans-serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-list: Ignore;">●<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Some Thoughts Concerning Education </span></i><span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">(Alguns pensamentos sobre a
Educação) de 1693;</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 42.55pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 42.55pt 2.0cm; text-align: justify; text-indent: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 42.55pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Cada uma destas obras tem uma grande influência em diversos
pensadores não só do século das luzes na Europa, mas também dos séculos
posteriores no restante do mundo. Por exemplo, a <i style="mso-bidi-font-style: normal;">Carta sobre a Tolerância</i>, escrita anonimamente em seu período de
exílio nos Países Baixos, serve até hoje para fundamentar o pensamento
religioso para além das religiões específicas, ensinando que a Tolerância, a
Piedade e o Respeito fazem mais parte da verdadeira religião do que certos
ritos e preconceitos.</span><span style="font-family: "times new roman" , serif;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 42.55pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Nos <i style="mso-bidi-font-style: normal;">Dois Tratados
sobre o Governo</i>, Locke vai defender suas ideias liberais políticas e econômicas,
defender a ideia jusnaturalista de direito à vida, à liberdade e à propriedade,
reconhecida por ele como fruto do esforço pessoal que cada um faz livremente em
sua vida, e o Estado como uma criação humana para mediar conflitos através do
governo de homens, indivíduos que seriam responsáveis por gerenciar a coisa
pública de forma horizontalizada, propondo também uma divisão do poder, em
três, a saber, o Federativo, o Judiciário e o Legislativo, onde este seria dos
três o mais importante, fundamentando assim, inclusive, o modelo sustentado no
Reino Unido até hoje, da Monarquia Parlamentarista.</span><span style="font-family: "times new roman" , serif;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 42.55pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">No <i style="mso-bidi-font-style: normal;">Ensaio sobre o
Entendimento Humano</i>, o autor se inspira em outros filósofos, como o também
inglês Thomas Hobbes e o estagirita Aristóteles para discutir diversos temas
referentes ao que é ser humano, diante de questões sobre a Linguagem, o
Conhecimento e a Metafísica, desenvolve um dos seus pensamentos mais difundidos
acerca de como os seres humanos compreendem o mundo, deixando-nos afirmar que
nascemos como uma Tábula Rasa, uma folha em branco, que diante do mundo em que
vivemos e experienciamos, através de nossas sensações e percepções sensitivas
nos moldamos e criamos nossos conhecimentos, não havendo nada antes disso,
contrapondo a tese cartesiana de conhecimentos adquiridos antes da experiência
vivida, ou seja, inatos.</span><span style="font-family: "times new roman" , serif;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 42.55pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Nos seus <i style="mso-bidi-font-style: normal;">Pensamentos
sobre a Educação</i>, já escritos no final do século XVII, em uma Inglaterra
consolidada como Estado Liberal, após todas as revoltas ainda contestantes do
novo regime político, vemos um Locke bem preocupado e atento às questões da
educação das crianças, anterior ao suíço Jean-Jacques Rousseau, já anunciava
que às crianças era necessário um olhar diferenciado, pois é nesta fase que
costumam ser impressionadas e formadas suas condutas através dos hábitos, para
o bem ou para o mal.</span><span style="font-family: "times new roman" , serif;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 42.55pt;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Locke acredita fortemente no poder do hábito para formar bem
os cidadãos, assim como Aristóteles na Antiguidade, acreditava também que às
crianças deveria-se aplicar uma espécie de “psicologia reversa” para que
aprendam a gostar de estudar e também aprendam a se esforçar por suas coisas,
não esperando nada cair do céu, coadunando fortemente com seu pensamento
liberal, podemos ver essa e outras ideias no parágrafo exposto abaixo:</span><span style="font-family: "times new roman" , serif;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 42.55pt;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 4.0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="font-family: "times new roman" , serif; mso-fareast-font-family: "Times New Roman";">Se
cruzam os braços, esperando que tais coisas lhes caiam do céu, devem ficar sem
elas. Isso as acostumará a buscar, por si próprias e através do próprio
esforço, aquilo que querem. Assim, ser-lhes-ão ensinadas a moderação nos
desejos, a aplicação, a industriosidade, a inventividade, o planejamento e a
economia, qualidades que lhes serão úteis quando forem homens feitos e que,
portanto, jamais se poderá alegar que seja cedo demais para as aprenderem ou
que estejam sendo inculcadas demasiadamente fundo. Todos os brinquedos e diversões
das crianças devem ser direcionados à formação de hábitos bons e úteis; caso
contrário, estabelecerão hábitos molestos. Qualquer coisa que façam deixa
marcas sobre esta idade impressionável; a partir de então, recebem a tendência
para o bem ou para o mal. E nada que tenha tal influência pode ser
negligenciado. (John Locke. Alguns pensamentos sobre a Educação, §. 130)</span><span style="font-family: "times new roman" , serif;"></span></div>
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<br /></div>
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<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;">Podemos concluir que John Locke contribuiu bastante para o
pensamento da educação, não só no seu <i style="mso-bidi-font-style: normal;">Ensaio
sobre o Entendimento Humano</i>, que nos faz perceber a força da empiria, das
sensações, da experiência vivida para a formação dos indivíduos e do
conhecimento, mas também em seu <i style="mso-bidi-font-style: normal;">Pensamentos
sobre a Educação</i>, que nos faz ver mais as partes práticas em forma de dicas
de como se tratar as crianças e os jovens para que se formem bons cidadãos.</span><span style="font-family: "times new roman" , serif;"></span></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-21766661038769625172016-01-22T14:05:00.000-03:002017-07-20T10:48:12.776-03:00O Nascimento da cidade de Juazeiro do Norte e a sua religiosidade<!--[if gte mso 9]><xml>
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<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"> <b>Fernando Duarte</b></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Para falar do nascimento da cidade
de Juazeiro do Norte, inicialmente uma pequena vila do Crato, por volta da
segunda metade do século XIX contando com três dezenas de casas ao redor de juazeiros
(a árvore), precisamos falar do padre que através de sua ação pastoral iniciada
na localidade em 1872 conseguiu transformar a região, no século XX, em um polo
econômico, industrial e religioso.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Padre Cícero Romão Batista,
conhecido popularmente como “Padim Ciço”, nasceu no Crato em 24 de março de
1844, mesmo ano do “Grande Desapontamento”<span style="font-family: "times new roman" , serif;">¹</span>, e morre<span style="font-family: "times new roman" , serif;">u</span> em 1934, aos 90
anos de idade.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Padre Cícero está diretamente ligado
com o nascimento da cidade de Juazeiro do Norte, que se tornou município,
independente do Crato, em 1909, levando a alcunha de “do Norte” para se
diferenciar da cidade baiana, fundada em 1833 em homenagem ao nome da mesma
árvore da região, o juazeiro, conhecido também como juá.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>A ação pastoral do padre iniciou-se
na vila em 1872 e desde então começaram a surgir pessoas de todo o Nordeste, em
romarias sazonais, mas também em migrações que tinham a localidade como destino
final, eis que as práticas e pensamentos do Padre tinham um grande poder de
mover as pessoas, não só pela fé, mas também pela ideologia de emancipação e
dignidade através do trabalho.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>É certo que histórias como “O
Milagre de Juazeiro”, em 1889, que iam passando via oral, mas também por
escrita, principalmente os cordéis, ajudavam no imaginário popular que ali se
tinha um santo na Terra, mais próximo das ideias de um Cristo verdadeiro que da
religião católica em si, portanto, movendo pessoas através de suas palavras e
pensamentos de certa forma “revolucionários”, fazendo com que as romarias, as
viagens movidas pela fé e a esperança de que o padre mudaria vidas, foram dando
à Juazeiro do Norte o contingente populacional que fizeram da cidade o que ela
é hoje.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Um dos motes do Padre era fazer de
cada casa uma oficina, dando trabalho e independência ao povo que o procurava, cedendo
terras para se instalarem, tornando o lugar refúgio para onde convergiam “os
desamparados”, mas também era fazer de cada casa um lugar de oração, unindo a
religião ao trabalho. O Padre soube utilizar muito bem a estratégia de mercado
para seus fiéis de Juazeiro, incentivando a produção familiar, mas também o
consumo, principalmente religioso dos itens produzidos, como por exemplo,
fogos, rosários, santos e candelabros, usados em casa, nas procissões e nas
festas religiosas.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Della-Cava (apud Holanda, 2008)
relata que em 1909, o ano da emancipação de Juazeiro do Norte, a cidade contava
com 40 mestres de obras, 8 ferrarias, 7 oficinas de latoeiro, 15 fogueteiros,
20 oficinas de sapateiros, marcenarias, 2 ourivesarias, 35 carpintarias e uma
fundição que produzia sinos, relógios de parede e de torres que para além da
economia de subsistência eram exportados pelo Nordeste.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>O Nordeste é quase que em totalidade
um Semiárido, embora com pontos de transição, ou com reservas florestais, como
a do Araripe, faz com que seu povo esteja sempre na esperança de chuva, ou
melhores tempos, lugar de disputas políticas familiares e matanças, lugar da
adversidade natural e política, faz também com que surja um povo batalhador,
esperançoso, que luta como pode e inventa novas maneiras de se viver onde a
grande maioria dos que vivem em lugares mais propícios inclusive para a
agricultura estranhem.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Esse povo encontrou não só em Padre
Cícero mas no “arquétipo do profeta e provedor” o alimento para seu imaginário
coletivo, dando-lhes peculiaridades capazes de os distinguir entre outros
religiosos de outras localidades, recriando um “Cristianismo Primitivo” nas
palavras de Holanda (2008), transmitindo oralmente ou em versos como o cordel
as inúmeras histórias de milagres, curas e profecias que ligavam a região à uma
espécie de sacralismo, fortalecendo o universo místico e mágico da fé e da
religiosidade que foi a base da construção da cidade.</span></div>
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<hr align="left" size="1" width="33%" />
<div id="ftn1" style="mso-element: footnote;">
<div class="MsoFootnoteText" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "times new roman" , serif;">1. </span><span style="font-family: "times new roman" , serif;">O Grande Desapontamento é um
evento referente à uma crença, principalmente estadunidense em que alguns
religiosos esperavam que no dia 22 de outubro de 1844 Jesus Cristo voltasse a
Terra, quando passou o dia e ele não voltou, deu-se “O Grande Desapontamento”,
visto também como “O dia do grande desapontamento”, sendo alguns dos religiosos
dessa crença os futuros fundadores da Igreja Adventista do Sétimo Dia, fundada
alguns anos depois nos Estados Unidos da América.</span></div>
</div>
</div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-42277181007569110592016-01-17T14:27:00.006-03:002016-01-17T14:29:02.758-03:00O Problema da Crimeia e a realidade russa<div style="text-align: right;">
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Name="index 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="index 9"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 2"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 3"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 4"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 5"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 6"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 7"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" Name="toc 9"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="footnote text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="header"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="footer"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="index heading"/>
<w:LsdException Locked="false" Priority="35" SemiHidden="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="table of figures"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="envelope address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="footnote reference"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="endnote reference"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="1" SemiHidden="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
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<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
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<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
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<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
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<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
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<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
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<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
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<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
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<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
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<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
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<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
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<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
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<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
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<br />
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>A Crimeia é uma península situada na
margem norte do Mar Negro, em posição estratégica entre a Rússia e o restante
da Europa, à meio caminho do Mar Mediterrâneo. Ela é uma República Autônoma
onde predominava uma população tártara específica, mas sempre foi alvo de
disputas entre diversos povos, sendo o primeiro exponente dominante os turcos a
partir do século XV, e depois os russos, em 1921, com a anexação do território
à União Soviética, quando também Joseph Stálin exilou muitos tártaros que eram
contra a esta anexação.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>A Crimeia é um ponto de disputa
estratégico por sua localidade, mas também por seus portos naturais ao longo da
costa. Na Crimeia existe o porto de Sebastopol, onde se localiza a Frota do Mar
Negro, de origem russa. De Sebastopol à Istambul são mais ou menos 1000km por
mar, enquanto que do porto mais próximo da Rússia à Istambul (em Novorossisk) conta-se
pelo menos mais 200 km. Portanto, sendo assim, um local de facilidade para
abastecimento e para o gerenciamento do Mar Negro e da segurança da Rússia que
a menos de 2 séculos entrou em guerra com o Império Otomano, em confrontos
diretos no Mar Negro, onde a Turquia possui, estrategicamente localizado, o
porto de Sinop.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>A Rússia há tempos mostra ao mundo
que não é apenas um vasto território, mas um Estado muito bem organizado, mesmo
com a sua amplitude que abrange Europa e Ásia. Um Estado forte desde os tempos
do Império de Pedro I, o Grande, que abriu “as janelas da Rússia para a Europa”
ao fundar São Petersburgo, tomado na Guerra contra a Suécia que durou de 1700 a
1721, com o Tratado de Nystad.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>O vasto território russo conseguiu
derrotar dois grandes estrategistas, estadistas expansionistas europeus do
mundo contemporâneo, a saber, Napoleão Bonaparte no século XIX e Adolf Hitler
no século XX. Ambos não foram páreos ao conhecimento dos próprios russos de seu
território e de seu clima, fazendo com que aqueles que se aventuram à uma
guerra com a Rússia, que se exigem a invasão do território, façam-se sempre com
extrema cautela, ou mesmo evitando o conflito direto.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Toda guerra pode ser vista como
resultado natural do desejo humano primordial de preservar a si mesmo, como
pensaria o inglês Thomas Hobbes. A harmonia social criada só pode ser
sustentada com a força do Soberano, no caso dos Estados, o próprio. Em uma
relação entre os Estados, não entre os indivíduos, fica necessário também
instituir um limite da ação destes, para que não se destruam e não reflitam um
estado natural de guerra de todos contra todos.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>No caso dos Estados, sua soberania é
sua força, sua capacidade de autodeterminação e autosegurança diante dos
demais. É preciso reconhecer que uma guerra entre Estados soberanos não é a
melhor escolha, portanto, a criação de uma harmonia sobre a constante tensão, é
necessária, porém complicada, cabendo então a questão: <i style="mso-bidi-font-style: normal;">a quem recorrer quando se sentir lesado?</i> Daí a criação de entidades
supraestatais e internacionais como a ONU para assegurar uma paz mundial e uma
harmonia entre os Estados, não precisando estes recorrer a guerras para
resolver seus problemas.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Quando em 2014 a Crimeia passou
novamente a viver uma tensão interna, a maior parte de sua população de origem
russa não se identificando com o governo interino ucraniano, com a ajuda da
Rússia, contra a própria ONU, resolveu através de um referendo voltar a ser
território partícipe da Federação Russa tornou novamente latente o conflito
entre Estados, demonstrando a fragilidade da paz criada e a iminência de uma
nova guerra não só em território europeu, mas englobando todos os outros
continentes, pelas ligações políticas, ideológicas e econômicas existentes.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>O que está em jogo não é mais
somente a velha utopia comunista que ameaça o mundo capitalista e liberal, como
segundo o historiador Edward H. Carr nos disse, é preciso reconhecer que toda
ação política é um misto entre utopia e realidade, e a realidade é bem mais
fluida, mesmo que de mais fácil análise por suas regras objetivas, do que a
pura e ingênua utopia. O que move as ações dos Estados é o desejo de manter-se,
necessitando uma sabedoria política para tal, sendo esta sabedoria um
equilíbrio entre a idealização do que se quer e a realização das
possibilidades.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-41508505350282184862015-09-30T16:17:00.002-03:002015-09-30T16:17:44.109-03:00Reflexões pessoais sobre a Democracia<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: Arial,Helvetica,sans-serif;"><span style="font-size: small;"> Eu acho de uma importância imensa se ouvir e tentar tirar
posicionamentos deliberativos de todos os setores sociais envolvidos ou
não, diretamente ou não em certas medidas.</span></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: Arial,Helvetica,sans-serif;"><span style="font-size: small;"> Mas é um fato que
muitos indivíduos de muitos setores sociais não tem sequer a capacidade
de refletir sobre sua própria vida, imagina sobre assuntos que de certa
forma influenciariam a vida de todos, muitas vezes nossa reflexão se
restringe ao que nos circunda ou nos afeta e e<span class="text_exposed_show">squecemos
o quão uma decisão poderia melhorar e muito de uma forma geral a vida
de muita gente, inclusive a nossa mesma. </span></span></span></div>
<div style="text-align: justify;">
<span style="color: #666666;"><span style="font-family: Arial,Helvetica,sans-serif;"><span style="font-size: small;"><span class="text_exposed_show">(mas não enxergamos, não porque
não queiramos, mas porque somos incapacitados mesmo, devido a falta de
estudo ou pensamento sobre o assunto, devido a correria da vida, devido a
"n" fatores)</span></span></span></span></div>
<div class="text_exposed_show" style="text-align: justify;">
<br />
<span style="font-family: Arial,Helvetica,sans-serif;"><span style="font-size: small;"> Então, até
onde uma aristocracia, eleita por teoricamente ou praticamente<span style="color: #666666;"> (não sei)
</span>ser o melhor para tomar essas decisões para o "bem comum", é de certa
forma algo bom ou ruim, diante de uma real democracia?</span></span><br />
<br />
<span style="font-family: Arial,Helvetica,sans-serif;"><span style="font-size: small;"> As
decisões amplas, horizontalizadas, são um ideal, e isso na prática é
algo possível, e acontece nas mínimas decisões, institucionais ou
cotidianas em algumas vezes, mas, até onde é válido dar ao "cego e surdo
a decisão entre dar um passo à frente no abismo ou em um colchão de
plumas" <span style="color: #666666;">(analogia)</span>?</span></span></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-75653092399066887522015-07-09T11:49:00.002-03:002015-07-09T11:49:26.846-03:00O Facebook em sala de aula<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
O uso das novas tecnologias e de novas formas de comunicação
através das mídias informáticas e digitais na aprendizagem em sala de aula é um
tema que tem sido amplamente debatido de vinte anos para cá, com a
democratização do acesso à <i>Internet</i> e
o amplo consumo dos <i>smartphones</i>.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Existem diversos grupos no <i>Facebook</i> que tratam da Filosofia de forma dinâmica e divertida que
você pode usar com seus alunos em pesquisas, ou para despertar a curiosidade de
forma lúdica.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Aqui vão duas boas dicas:<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
A página “Poser da Filosofia”<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<a href="https://www.facebook.com/PoserDaFilosofia/timeline">https://www.facebook.com/PoserDaFilosofia/timeline</a><o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
E a página “Filósofos Obscenos”<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<a href="https://www.facebook.com/pages/Fil%C3%B3sofos-Obscenos/179532692194264?sk=timeline">https://www.facebook.com/pages/Fil%C3%B3sofos-Obscenos/179532692194264?sk=timeline</a><o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b> Pedir para os alunos quando entrarem no<i> Facebook</i> fazerem uma pesquisa sobre o que os filósofos apresentados dizem e apresentar à sala de aula pode ser uma boa forma de usar o <i>Facebook</i> para algo útil, como um aliado da aprendizagem sobre a Filosofia.</b></div>
<div class="MsoNormal">
<b><br /></b></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjzIKr1Evs3025akwXE4PK5nwyqfMeH5zin3wlliGKRHdnczeBV4HLWMn1oRgrd4SylgmtEJQ9QAkaZqDQcBxFv7Ljbbj-e9YxOuOXsVPAdZHWsfhhFPp0MEJyiaCnadcWL9rn7xY1ktbnS/s1600/PoserSchopen.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="239" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjzIKr1Evs3025akwXE4PK5nwyqfMeH5zin3wlliGKRHdnczeBV4HLWMn1oRgrd4SylgmtEJQ9QAkaZqDQcBxFv7Ljbbj-e9YxOuOXsVPAdZHWsfhhFPp0MEJyiaCnadcWL9rn7xY1ktbnS/s320/PoserSchopen.jpg" width="320" /></a></div>
<div class="MsoNormal">
<b><br /></b></div>
<br />
<div class="MsoNormal">
<o:p><span style="color: red;"> **Como não despertar a curiosidade dos alunos sobre o que nosso querido e amado filósofo alemão do século XIX falava sobre o Amor, os Relacionamentos e sobre as Mulheres?</span></o:p></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-57275852876881673262015-06-28T01:57:00.000-03:002015-06-28T02:02:24.784-03:00Sobre a "Ideologia de Gênero"<div style="text-align: justify;">
Videozinho que fiz explicando as diferenças entre Gênero, Sexo e Desejo.</div>
<div style="text-align: justify;">
Em tempos de uma caracterização conceitual de uma ideia que criaram,</div>
<div style="text-align: justify;">
a tal "Ideologia de Gênero"...</div>
<br />
<div class="separator" style="clear: both; text-align: center;">
<br /></div>
<div style="text-align: center;">
<iframe allowfullscreen="" class="YOUTUBE-iframe-video" data-thumbnail-src="https://i.ytimg.com/s_vi/yWE45-yBcUE/default.jpg?sqp=CJzuvawF&rs=AOn4CLAlOW5N0ElhsWkkst-JkRPbSif1fw" frameborder="0" height="266" src="https://www.youtube.com/embed/yWE45-yBcUE?feature=player_embedded" width="320"></iframe></div>
<br />
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Gênero (Performance Cultural)</div>
<div style="text-align: justify;">
Sexo (Órgão sexual e de reprodução)</div>
<div style="text-align: justify;">
Desejo (Impulso vital comum aos seres vivos)</div>
<br />
<div class="separator" style="clear: both; text-align: center;">
<br /></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-3297297540477344042015-06-14T10:48:00.002-03:002015-06-14T10:48:28.418-03:00Os Liberalismos (Existe um pensamento político brasileiro?) – Raymundo Faoro<div style="text-align: right;">
<span style="font-weight: bold;">Fernando Duarte</span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
O sul
rio-grandense Raymundo Faoro, autor da famosa obra <i>Os donos do poder</i> (1958), escreveu também um livro chamado <i>Existe um pensamento político brasileiro?</i>
(1994), ao qual nos remeteremos ao capítulo V intitulado “Os liberalismos”.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
No capítulo
mencionado, o autor relata as visões e práticas liberais e do liberalismo em
Portugal e no Brasil levando em consideração suas origens em autores como Adam
Smith, John Locke, Montesquieu e Jean-Jacques Rousseau que influenciaram todo o
mundo e os políticos da Metrópole e da Colônia portuguesa na América.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
A
princípio, precisamos observar que o autor utiliza do recurso pluralístico para
indicar que ao tratar do pensamento liberal, temos que levar em consideração
que ele é e foi plural, portanto, ao falar de liberalismo, precisamos falar de
liberalismos (no plural), o que resulta em diversas perspectivas e
possibilidades de práticas que muitas vezes parecerão contraditórias.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Levando em
consideração o vasto conhecimento histórico do Brasil relatado no livro <i>Os donos do poder</i>, em <i>Existe um pensamento político brasileiro?</i>
o autor pincela elementos históricos de um Brasil colônia e as lutas que se
travaram até a Independência, nomeação de Dom Pedro I como primeiro imperador
do Brasil e protetor da pátria e a Regência após a abdicação de D. Pedro I em 7
de abril de 1831. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Em meio às
pinceladas históricas, vai relatando também como os liberais da colônia, da
metrópole e do império foram se mostrando em prática e em teoria, observando
também que de antemão podemos relacionar dois liberalismos no Brasil, um
conservador, também identificado como suave, ligado à ideia de conservação de
um Império com uma Monarquia Constitucional onde a família Bragança na figura
de Pedro de Alcântara Francisco de Bragança e Bourbon quarto filho, e segundo
varão, de Dom João VI e Carlota Joaquina seria nomeado imperador e protetor do
Brasil, e um liberalismo radical, este mais próximo às ideias republicanas de
uma Revolução Francesa de Maximilien de Robespierre e um federalismo
estadunidense de Thomas Jefferson, que encontrava forte adesão popular, como se
viu na Conjuração Baiana (1798), citada por Faoro na página 62. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Os embates
que se deram entre essas duas visões muitas vezes deram-se no campo das ideias,
nas assembleias e nas Cortes em Portugal, mas também puderam ser vistas nas
ruas em revoltas populares, levantes e perseguições políticas que levaram à
morte e ao exílio de muitos como o médico baiano Cipriano José Barata de
Almeida.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
O santista
José Bonifácio de Andrada e Silva, o articulador da independência do Brasil,
era um estadista grande expoente do liberalismo conservador, defensor de uma
unidade nacional centralizada na figura do Imperador Dom Pedro I, tornou-se um
vitorioso diante dos oposicionistas sendo inclusive nomeado tutor de Dom Pedro
II após a abdicação ao trono por Pedro I em 7 de abril de 1831 e sua ida à
Portugal que vivia em crise com um golpe dado por seu irmão Dom Miguel.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Faoro vai
nos deixando elementos para pensarmos sobre as especificidades do liberalismo
brasileiro, que mais que o ideal proposto pelos diversos influenciadores
teóricos como Smith, Locke e Montesquieu, foi uma adequação à realidade
brasileira, encerrando o capítulo escrevendo:<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 4cm; text-align: justify;">
<span style="font-size: 11.0pt; line-height: 150%;">A ossificação do modelo liberal, o absolutismo mascarado de
D. João VI e de D. Pedro I, pela voz de seus intérpretes, soldado ao
liberalismo restaurador, desclassificou todas as concepções liberais
autenticamente liberais. O constitucionalismo, que se apresentou como o
sinônimo do liberalismo, seguiu rumo específico, particularmente na Carta
outorgada de 1824. O ciclo se fecha: o absolutismo reformista assume, com o
rótulo, o liberalismo vigente, oficial, o qual, em nome do liberalismo,
desqualificou os liberais. Os liberais do ciclo emancipador foram banidos da
história das liberdades, qualificados de exaltados, de extremados (...) ‘os
radicais foram expulsos da história do pensamento político’. Seu liberalismo
foi afastado, mas não superado, nem ultrapassou o estágio de <i>consciência possível</i>. (FAORO, 1994, pp.
82-83)<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-left: 4cm; text-align: justify;">
<br /></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"> Dando a entender assim que o liberalismo
conservador, visto então nem mais como liberalismo real, mas travestido, sendo
realmente um absolutismo brando, um absolutismo com liberdade ao povo, mas não
com “poder do povo”, foi o grande vencedor da história como consciência real e
prática nacional, e o liberalismo radical, emancipador, muitas vezes
separatista e republicano ficou esquecido e relegado à alcunha de radicalidade
e caótico, porém ainda em ideia de consciência possível que pode ser retomada
quando necessária.<o:p></o:p></span></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-40523087878296972772015-06-14T10:30:00.006-03:002015-06-14T10:30:49.779-03:00CONTEXTO HISTÓRICO E SOCIAL DE MACHADO DE ASSIS E DO CONTO PAI CONTRA MÃE<div style="text-align: right;">
Fernando Duarte</div>
<br /><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Machado de Assis nasceu na cidade do Rio de Janeiro em
21 de junho de 1839 durante a Regência Una de Araújo Lima e há um ano do “Golpe
da Maioridade” que deu a Dom Pedro II, a 23 de julho de 1840 com 14 anos, a
condição de ser coroado imperador do Brasil e começando assim o Segundo Reinado
que durou até 15 de novembro de 1889, nove anos antes da morte do escritor
mulato aqui apresentado.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Na região central do Rio de Janeiro, no Morro do
Livramento, nasceu pobre e mulato, filho de Francisco José Machado de Assis, um
pintor de paredes que era filho de escravos alforriados, e de Maria Leopoldina
da Câmara Machado, lavadeira portuguesa, ele e sua única irmã, que se
separariam devido à alta mortalidade infantil da época que a levou aos quatro
anos em 1845, ano da rendição dos farroupilhas.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Durante o Período Regencial (1831 – 1840), várias
revoltas, levantes e motins aconteciam e começavam no país, tais como, a
Cabanagem no Pará (1834 – 1840), a Revolução Farroupilha (1835 – 1845) no Rio
Grande do Sul e Santa Catarina, a Sabinada (1837 – 1838) na Bahia e a Balaiada
(1838 – 1841) no Maranhão, levando o jovem recente imperador em 1840 a criar
diversas leis voltadas para a ordem e fazendo bom uso do Poder Moderador para
conciliar liberais, conservadores e acalmar e punir revoltosos.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Também é no Segundo Império que começam as concessões
às pressões antiescravagistas da Grã-Bretanha, primeiro em 1850, onde a
principal medida do governo brasileiro foi assinar a Lei Eusébio de Queirós,
lei que tornava ilegal o tráfico de escravos no oceano atlântico, o que fez
diminuir a entrada de escravos no país trazidos do continente africano, mas
aumentando as vendas ilegais em portos não oficiais e o tráfico interno entre
as províncias.<o:p></o:p></div>
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Em 1871 tivemos no Brasil outra importante lei
antiescravagista, a Lei Rio Branco, também conhecida como Lei do Ventre Livre,
depois de 21 anos sem qualquer medida governamental em relação ao fim da
escravidão, a partir da assinatura da lei, os filhos nascidos de escravas
tornariam-se livres após os 21 anos de idade, ou os senhores da escrava mãe
tinham a opção de entregar o seu filho ao governo e dele receberiam uma
indenização como o disposto na lei: <o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 4.0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="font-size: 11.0pt; line-height: 150%;">§1.º da lei 2040:- Os ditos filhos menores ficarão em
poder e sob a autoridade dos senhores de suas mães, os quais terão a obrigação
de criá-los e tratá-los até a idade de oito anos completos. Chegando o filho da
escrava a esta idade, o senhor da mãe terá opção, ou de receber do Estado a
indenização de 600$000, ou de utilizar-se dos serviços do menor até a idade de
21 anos completos. No primeiro caso, o Governo receberá o menor e lhe dará
destino, em conformidade da presente lei.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 4.0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
E em 1888, a um ano da Proclamação da República,
tivemos enfim a Lei Áurea, assinada pela “amada” “carola”<a href="file:///C:/Users/Fernando/Documents/Machado-de-Assis-e-o-conto-Pai-contra-Mae_TRABALHOCOMPLETO.doc#_ftn1" name="_ftnref1" title=""><span class="MsoFootnoteReference"><!--[if !supportFootnotes]--><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman",serif; font-size: 12.0pt; mso-ansi-language: PT-BR; mso-bidi-font-family: Mangal; mso-bidi-language: HI; mso-fareast-font-family: SimSun; mso-fareast-language: HI; mso-font-kerning: .5pt;">[1]</span></span><!--[endif]--></span></a>
princesa Isabel em regência devido a uma das viagens de seu pai, o Imperador, à
Europa. A lei abolia definitivamente a escravidão no Brasil, sendo então, por
fim, abolida a escravidão nas Américas.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
O jovem Machado de Assis, dado aos livros e aos cargos
públicos no Brasil imperial, trabalhou em vários folhetins e jornais
independentes e famosos na época como o <i>Diário
do Rio de Janeiro</i>, e fundou uma sociedade artística e literária chamada <i>Arcádia Fluminense.</i> Ele não passou
despercebido pelo imperador e nem a sociedade passou despercebida por ele.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
O conto <i>Pai
contra Mãe</i>, faz parte da coletânea de contos da chamada Segunda Fase
machadiana, a fase irônica e realista, lançada no livro <i>Relíquias da Casa Velha</i> em 1906, ano do fim do mandato do 5º
presidente da República brasileira, o paulista Rodrigues Alves. No conto, o
autor, traça um panorama da sociedade imperial brasileira, soltando
características que bem conhecemos, dentre as mais importantes, o gosto pela
aventura dos indivíduos (confirmada por Sérgio Buarque de Holanda em seu Raízes
do Brasil), a forte religiosidade e a escravidão como uma instituição
seguradora da sociedade.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Machado de Assis inicia o conto nos falando dos
instrumentos e ferramentas usadas para manter a “ordem social e humana”, tais
como o “ferro ao pescoço”, o “ferro ao pé” e a máscara de “folha-de-flandres” e
escreve: “Era grotesca tal máscara, mas a ordem social e humana nem sempre se
alcança sem o grotesco, e alguma vez o cruel.”, demonstrando assim sua
característica de crítico e irônico à sociedade imperial. Mais à frente, no
mesmo parágrafo, ele nos indica que talvez nem fossem os instrumentos citados
vistos como algo grotesco pela sociedade, pois “os funileiros as tinham penduradas,
à venda, na porta das lojas” como se fosse algo muito corriqueiro, comum e bem
aceito.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Vemos também no conto indícios de subemprego, devoção a
Deus e a Nossa Senhora, crise financeira dos indivíduos e a ainda famosa “Roda
dos Enjeitados” que para a tia de Clara era um ótimo equipamento para os tempos
difíceis da família, pois é melhor “rejeitar” um filho dando-lhe à uma casa de
acolhimento como as Santas Casas na época para poder comer e viver, que
deixa-lo viver na miséria e morrer à mingua.<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
No artigo <i>A Casa
da Roda dos Expostos na cidade do Rio Grande </i>(2006), Luiz Henrique Torres
escreve que a Roda dos Enjeitados foi criada pela primeira vez no Brasil em
Salvador no ano de 1726 e posteriormente também no Rio de Janeiro, cidade em
que se passa o conto de Machado, em 1738, além de importante trecho a ressaltar
em suas palavras:<o:p></o:p></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 4.0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="font-size: 11.0pt; line-height: 150%;">Entre os séculos XVII e XIX, a sociedade ocidental
católica desenvolveu uma forma de assistência infantil chamada Casa da Roda dos
Expostos, que deveria garantir a sobrevivência do enjeitado e preservar oculta
a identidade da pessoa que abandonasse ou encontrasse abandonado um bebê.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 4.0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="font-size: 11.0pt; line-height: 150%;">Após ser recolhida pela porteira (...) e identificado
o seu estado de saúde e nutrição, a criança era encaminhada a uma ama-de-leite
e depois a uma ama-seca ou de criação (...) que cuidava do menino ou menina até
os sete anos de idade. A criação também poderia ser feita por pessoas que
enviavam um requerimento à Santa Casa manifestando desejo de criar os
enjeitados, devendo informar regularmente sobre as condições de saúde da
criança à administração da instituição. Para isso recebiam um pagamento mensal
para custear a criação da criança, até os oito anos de idade para meninas ou
sete anos para meninos. Nessa idade, a criança deveria ser devolvida à Casa da
Roda. Não ocorrendo a devolução, a criança ficaria sob responsabilidade da mãe
criadeira até a idade de 12 anos sem receber pagamento da Santa Casa. Após os
doze anos a responsabilidade passava ao Juiz de Órfãos. Para a manutenção dos
pagamentos das crianças mantidas nas Casas da Roda, a Santa Casa utilizava
recursos próprios, de doações de particulares, do governo, das câmaras
municipais e dos rendimentos dos bens dos expostos oriundos de doações.
(TORRES, 2006, pp. 107-108)<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 4.0cm; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; text-align: justify; text-indent: 1.0cm;">
Em resumo, vemos no conto <i>Pai contra Mãe</i> de Machado de Assis um belo exemplar da escrita
machadiana, uma escrita crítica, irônica, atenta aos contrastes e problemáticas
da sociedade brasileira do século XIX e início do XX, com problemas sociais
exaltados e não solucionados pela troca entre Monarquia e República, troca esta
aquém dos anseios populares, e também não seguradora dos direitos dos cidadãos.<o:p></o:p></div>
<br />
<div>
<!--[if !supportFootnotes]--><br clear="all" />
<hr align="left" size="1" width="33%" />
<!--[endif]-->
<div id="ftn1">
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<a href="file:///C:/Users/Fernando/Documents/Machado-de-Assis-e-o-conto-Pai-contra-Mae_TRABALHOCOMPLETO.doc#_ftnref1" name="_ftn1" title=""><span class="Caracteresdenotaderodap"><span style="font-size: 11.0pt;"><!--[if !supportFootnotes]--><span class="Caracteresdenotaderodap"><span style="font-family: "Times New Roman",serif; font-size: 11.0pt; mso-ansi-language: PT-BR; mso-bidi-font-family: Mangal; mso-bidi-language: HI; mso-fareast-font-family: SimSun; mso-fareast-language: HI; mso-font-kerning: .5pt;">[1]</span></span><!--[endif]--></span></span></a><span style="font-size: 11.0pt;"> Gomes (2013) nos relata que a princesa Isabel, também
conhecida como A Redentora, era amada pelos escravos e ex-escravos, mas era
motivo de chacota por muitos brasileiros liberais críticos à Monarquia por sua
extrema devoção à religião.<o:p></o:p></span></div>
</div>
</div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-13956345667172892015-06-14T10:17:00.001-03:002015-06-14T10:17:52.859-03:00DEPENDÊNCIA E DESENVOLVIMENTO NA AMÉRICA LATINA (FERNANDO HENRIQUE CARDOSO E ENZO FALETTO)<div align="center" class="MsoNormal" style="text-align: center;">
<div style="text-align: right;">
Fernando Duarte</div>
<br /></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">O “ensaio de interpretação sociológica” foi escrito
inicialmente em espanhol, no Chile, entre os anos de 1965 e 1966, durante o
exílio de Fernando Henrique Cardoso, em co-autoria com o historiador e mestre
em Sociologia Enzo Faletto. Antes de falar exatamente sobre a obra, vamos fazer
uma breve passada pela história dos dois autores.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Fernando Henrique Cardoso, filho e neto de militares
importantes na história do Brasil – seu pai Leônidas Cardoso, por exemplo,
participou das revoltas tenentistas na 1ª República – nasceu no Rio de Janeiro
em 1931, mesmo ano de Isabelita Perón, a primeira mulher a ocupar o cargo de
presidência da República Argentina (em 1974) e Mikhail Gorbachev, o chefe de Estado
da ex-URSS que abriu o país para o mercado capitalista mundial e acabou com a
Guerra Fria.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Em 1940, seu pai transfere-se para São Paulo e lá
Fernando Henrique termina seus estudos e ingressa no curso superior de Ciências
Sociais da Universidade de São Paulo (USP), onde junto com outro importante
sociólogo brasileiro, Octavio Ianni, auxilia Florestan Fernandes e Roger
Bastide.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Dos seus escritos importantes da mesma época estão <i>Negros em Florianópolis: relações sociais e
econômicas</i>, em co-autoria com Octavio Ianni, e <i>Capitalismo e escravidão no Brasil meridional: o negro na sociedade escravocrata
do Rio Grande do Sul</i>, sua tese de doutoramento, publicada em 1962.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Enzo Doménico Faletto Verné nasceu em 1935, ano de
fundação do time brasileiro <i>São Paulo
Futebol Clube</i>, e também de nascimento de Elvis Presley e Luciano Pavarotti,
ano da cassação nazista à cidadania alemã dos judeus e proibição do casamento
de alemães com eles e também ano em que o autor do livro <i>Relativity, gravitation and world-structure</i>, o astrofísico
britânico Edward Arthur Milne foi agraciado com a medalha de ouro da Sociedade
Real Astronômica.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Enzo Faletto graduou-se em licenciatura em História
pela Universidade do Chile e fez mestrado em Sociologia na Faculdade
Latinoamericana de Ciências Sociais (FLACSO), foi consultor da Comissão
Econômica para a América Latina e o Caribe (CEPAL), e foi professor da
Universidade do Chile até seus últimos dias em 2003, quando faleceu. Sua
principal obra foi a estudada aqui, <i>Dependência
e Desenvolvimento na América Latina</i>.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">O livro é composto por seis capítulos, sendo o
primeiro denominado <i>Introdução</i>, o
segundo, <i>Análise integrada do
desenvolvimento</i>, onde os autores abordam alguns conceitos chaves como o de “subdesenvolvimento”,
o terceiro, <i>As situações fundamentais no
período de “expansão para fora”</i>, onde abordam o “controle nacional do
sistema produtivo”, o quarto, <i>Desenvolvimento
e mudança social no momento de transição</i>, onde serão feitas comparações de
casos no Brasil, Argentina, Uruguai e Colômbia, o quinto, <i>Nacionalismo e populismo: forças sociais e política desenvolvimentista
na fase de consolidação do mercado interno</i>, e o sexto capítulo, denominado <i>A internacionalização do mercado: o novo
caráter da dependência</i>.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">No Prefácio à edição de 2004, Fernando Henrique
Cardoso escreve que na época em que o livro foi escrito, na década de 1960, “havia
o embate entre duas visões sobre o desenvolvimento econômico”, a saber:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm; text-align: justify; text-indent: 1cm;">
<!--[if !supportLists]--><span style="line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">1.<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">A visão da CEPAL, da qual participavam Celso Furtado, por
exemplo, que em resumo seria um nacional desenvolvimentismo, que via no
progresso técnico e na industrialização uma saída para o desenvolvimento
econômico da América Latina.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm; text-align: justify; text-indent: 1cm;">
<!--[if !supportLists]--><span style="line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">2.<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">A dos movimentos políticos e universitários que acreditavam
em uma “transformação mais radical” como a “vitória do socialismo” ou outro
movimento que romperia com os laços coloniais e de submissão ao imperialismo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Segundo Cardoso, a tentativa dele e de Faletto era
analisar sociologicamente e ideologicamente o desenvolvimento econômico,
político e social nos países subdesenvolvidos em relação aos desenvolvidos, ele
acredita que fugiam à uma tradição marxista de interpretação que imputava a
dependência à lógica do capital, entendendo “dependência” não como sinônimo de
dominação, embora à época, esta fosse a visão mais comum.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">No Prefácio, ele também aponta alguns pensamentos de
forma geral e apresenta alguns conceitos como “Internacionalização do mercado
interno”, que de certa forma, serviria para entender como o mercado interno
estava se ampliando em alguns países, graças aos “investimentos industriais
externos”, que gerava uma “Globalização”, outro conceito que ele utiliza para
entender o processo de integração financeira e dispersão mundial do processo
produtivo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 1cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"> Para o autor,
era preciso analisar globalmente as relações econômicas, pois o mercado estava
interligado mundialmente, fazendo com que apresentasse outro conceito, o de “Desenvolvimento
dependente associado”, significando a conciliação dos interesses dos grupos
dominantes locais com os interesses internacionais da economia mundial.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-indent: 1.0cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Ele não só analisa, como parece defender a ideia de
que o novo sistema de alianças entre os grupos dominantes locais e o mercado
mundial traria desenvolvimento econômico fazendo com que a região crescesse e
inaugurasse “uma fase de desenvolvimento autossustentado”, submetendo as
economias locais ao capital estrangeiro, dando ideia de que a economia local
estava estagnada e necessitaria fluir da forma presente mundialmente, ou seja,
o liberal capitalismo, a ideia de financiamento exterior ao setor público
também se encontra presente. Para ele, crescer localmente economicamente
necessitaria de associação com a mundialização, com os países desenvolvidos,
coisa que a internet hoje possibilita facilmente.<o:p></o:p></span></div>
<br />
<div class="MsoNormal" style="text-indent: 1.0cm;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">A ideia de “integração planetária” também aparece
aqui, havendo uma ideia de que ilhas de prosperidade dos diversos países se
homogeneariam, tornariam-se iguais, fazendo entender que cidades como São
Paulo, Nova Iorque, Buenos Aires, Hong Kong, Tóquio, Londres, por exemplo,
tornariam-se idênticas, devido ao mercado mundial, posição esta, revista no seu
livro <i>A Soma e o resto</i> (2011).<o:p></o:p></span></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-49334561952971196302015-06-04T13:52:00.001-03:002015-06-04T13:52:19.713-03:00Novela sete vidas (opinião)<div class="separator" style="clear: both; text-align: center;">
<iframe width="320" height="266" class="YOUTUBE-iframe-video" data-thumbnail-src="https://i.ytimg.com/vi/88CaF0rd6Pg/0.jpg" src="https://www.youtube.com/embed/88CaF0rd6Pg?feature=player_embedded" frameborder="0" allowfullscreen></iframe></div>
<br />
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</span>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-6476515267530129682015-06-04T10:09:00.000-03:002015-06-04T10:09:03.603-03:00Questões de 2015 para Ensino Médio<div class="MsoNormal">
<b>FILOSOFIA (Introdução) e RELIGIÃO</b><br /><br />01. Defina o que é a Filosofia, como e porque ela se difere de outras
formas de pensamento. <o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; text-indent: 0cm;">
<!--[if !supportLists]-->02.<span style="font-size: 7pt; font-stretch: normal;">
</span><!--[endif]-->Com base
no texto de Jean-Pierre Vernant, abaixo, e no conteúdo da unidade 1 do livro
“Filosofia: experiência do pensamento” do filósofo Sílvio Gallo, indique os
“vínculos demasiado estreitos” entre o advento da polis e o nascimento da
filosofia.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
Advento da polis,
nascimento da filosofia: entre as duas ordens de fenômenos, os vínculos são
demasiado estreitos para que o pensamento racional não apareça, em suas
origens, solidário das estruturas sociais e mentais próprias da cidade grega.
[...] De fato, é no plano político que a Razão, na Grécia, primeiramente se
exprimiu, constituiu-se e formou-se. A experiência social pode tornar-se entre
os gregos objeto de uma reflexão positiva, porque se prestava, na cidade, a um
debate público de argumentos. [...] A razão grega é a que de maneira positiva,
refletida, metódica, permite agir sobre os homens, não transformar a natureza.
Dentre de seus limites, como em suas inovações, ela é filha da cidade.
(VERNANT, 1986, p. 141-143)<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
03. Crie uma história com características de mito e posteriormente faça
a análise da sua história, sobre o que ela trata e como ela seria desvencilhada
do pensamento mítico.<o:p></o:p></div>
<div class="MsoListParagraph" style="margin-left: 0cm;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
04. Cite pelo menos dois filósofos pré-socráticos e resuma seus
pensamentos quanto à cosmologia e a arkhé.<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
05. Explique o que
são dogmas e dê exemplos.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<br /></div>
<div class="MsoNormal">
06. A religião se dirige às emoções porque ela não é filosofia e nem
ciência e, portanto, não é objeto do intelecto, mas dos sentimentos e, por
isso, se endereça ao coração. Despertando emoções e sentimentos: admiração,
espanto, acomodação, esperança, amor, medo, conforto. O crente deve aceitar
plenamente o que lhe é manifestado como ação da divindade sem contestação, e
pede piedade, respeito pelos seus deuses e pelos antepassados.<o:p></o:p></div>
<div class="MsoNormal">
Dessa maneira, é correto afirmar que<o:p></o:p></div>
<div class="MsoNormal">
A) a religião pede racionalidade.<o:p></o:p></div>
<div class="MsoNormal">
B) a religião pede razão critica.<o:p></o:p></div>
<div class="MsoNormal">
C) a religião exige questionamentos.<o:p></o:p></div>
<div class="MsoNormal">
D) a religião pede somente fé e piedade.<o:p></o:p></div>
<div class="MsoNormal">
E) a religião pede somente esclarecimento de dúvidas.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
07. (Enem 2012 - Primeiro Dia)<o:p></o:p></div>
<div class="MsoNormal">
TEXTO I<o:p></o:p></div>
<div class="MsoNormal">
Anaxímenes de Mileto disse que o ar é o elemento originário de tudo o
que existe, existiu e existirá, e que outras coisas provêm de sua descedência.
Quando o ar se dilata, transforma-se em fogo, ao passo que os ventos são ar
condensado. As nuvens formam-se a partir do ar por feltragem e, ainda mais
condensadas, transformam-se em água. A água, quando mais condensada, transforma-se
em terra, e quando condensada ao máximo possível, transforma-se em pedras.<o:p></o:p></div>
<div class="MsoNormal">
BURNET, J. A aurora da filosofia grega. Rio de Janeiro: PUC-Rio, 2006
(adaptado).<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
TEXTO II<o:p></o:p></div>
<div class="MsoNormal">
Basílio Magno, filósofo medieval, escreveu: “Deus, como criador de
todas as coisas, está no princípio do mundo e dos tempos. Quão parcas de
conteúdo se nos apresentam, em face desta concepção, as especulações
contraditórias dos filósofos, para os quais o mundo se origina, ou de algum dos
quatro elementos, como ensinam os Jônios, ou dos átomos, como julga Demócrito.
Na verdade, dão impressão de quererem ancorar o mundo numa teia de aranha.”<o:p></o:p></div>
<div class="MsoNormal">
GILSON, E.: BOEHNER, P. História da Filosofia Cristã. São Paulo: Vozes,
1991 (adaptado).<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Filósofos dos diversos tempos históricos desenvolveram teses para
explicar a origem do universo, a partir de uma explicação racional. As teses de
Anaxímenes, filósofo grego antigo, e de Basílio, filósofo medieval, têm em
comum na sua fundamentação teorias que<o:p></o:p></div>
<div class="MsoNormal">
A) eram baseadas nas ciências da natureza.<o:p></o:p></div>
<div class="MsoNormal">
B) refutavam as teorias de filósofos da religião.<o:p></o:p></div>
<div class="MsoNormal">
C) tinham origem nos mitos das civilizações antigas.<o:p></o:p></div>
<div class="MsoNormal">
D) postulavam um princípio originário para o mundo.<o:p></o:p></div>
<div class="MsoNormal">
E) defendiam que Deus é o princípio de todas as coisas.<o:p></o:p></div>
<div class="MsoListParagraph" style="margin-left: 0cm;">
<br /></div>
<div class="MsoNormal">
08. Desde a Antiguidade, a surpresa e o espanto perante o mundo levam o
homem a formular questões sobre a origem e a razão do Universo e a buscar o
sentido da própria existência. A palavra filosofia é utilizada pela primeira
vez por Pitágoras, por volta do século VI a.C., quando se dá a passagem do
mundo mítico para a consciência racional. De origem grega, a palavra filosofia
de acordo com a sua etimologia (estudo da origem), significa <o:p></o:p></div>
<div class="MsoNormal">
A) philo = amizade e amor; sophia = sabedoria (amor à sabedoria.)<o:p></o:p></div>
<div class="MsoNormal">
B) philo = vida; sophia = sabedoria (amor pela vida).<o:p></o:p></div>
<div class="MsoNormal">
C) philo = espanto, admiração; sophia = vida (admiração pela vida.)<o:p></o:p></div>
<div class="MsoNormal">
D) philo = conhecimento; sophia = sistemático (conhecimento
sistemático).<o:p></o:p></div>
<div class="MsoNormal">
E) philo = mundo; sophia = descoberta (descoberta do mundo).<o:p></o:p></div>
<div class="MsoListParagraph" style="margin-left: 0cm;">
<br /></div>
<div class="MsoNormal">
09. “Os primeiros filósofos foram justamente aqueles que não aceitaram
os dogmas religiosos e as explicações míticas, e começaram a buscar outras
explicações. Os filósofos procuraram construir explicações racionais, que não
estivessem prontas nem fossem definitivas, que fizessem sentido e que pudessem
convencer pela lógica, e não pela aceitação incondicional do dogma.” (GALLO,
2014, p. 27)<o:p></o:p></div>
<div class="MsoNormal">
A alternativa que melhor explica o trecho acima é:<o:p></o:p></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm; text-indent: 0cm;">
<!--[if !supportLists]-->A)<span style="font-size: 7pt; font-stretch: normal;">
</span><!--[endif]-->A
filosofia é dogmática, portanto ela dialoga e confirma as explicações
religiosas.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; text-indent: 0cm;">
<!--[if !supportLists]-->B)<span style="font-size: 7pt; font-stretch: normal;">
</span><!--[endif]-->As
religiões são dogmáticas, portanto elas aceitam contestações dentro de suas
teorias.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; text-indent: 0cm;">
<!--[if !supportLists]-->C)<span style="font-size: 7pt; font-stretch: normal;">
</span><!--[endif]-->As
religiões são dogmáticas, portanto, fundamentando-se em dogmas não podem ser
questionadas, contrapondo-se aos filósofos.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; text-indent: 0cm;">
<!--[if !supportLists]-->D)<span style="font-size: 7pt; font-stretch: normal;">
</span><!--[endif]-->Os
primeiros filósofos, chamados pré-socráticos, gostavam dos mitos e os escreviam
para explicar a origem do universo.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; text-indent: 0cm;">
<!--[if !supportLists]-->E)<span style="font-size: 7pt; font-stretch: normal;">
</span><!--[endif]-->A lógica
não é uma explicação racional, portanto os filósofos não acreditavam nelas como
dogmas, recorrendo então aos mitos e a religião.<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
10. De acordo com o
método socrático, às ideias contidas em nosso pensamento teriam que vir à luz
através do diálogo que separasse tudo o que fosse verdadeiro da mera opinião.
Este método ficou conhecido como:<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
A) Dialética<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
B) Propedêutica<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
C) Maiêutica<o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm;">
D) Arqueologia<o:p></o:p></div>
<br />
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
E) Filosofia</div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
11. Tome como exemplo um conflito
contemporâneo que há o elemento religioso como pauta e explique-o</div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<o:p></o:p></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<span style="font-family: "Times New Roman",serif; font-size: 12.0pt; line-height: 150%; mso-ansi-language: PT-BR; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">_______________________________________________________________________________</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<b>PLATÃO, ARISTÓTELES, ESPINOSA e OS ESTUDOS DO CORPO, GÊNERO E SEXUALIDADE</b></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
01. Explique o dualismo
psicofísico platônico.<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
02. Explique a noção de
hilemorfismo aristotélico.<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
03. Explique a noção de corpo e
mente para Espinosa e como nisso está a noção de potência.<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
_________________________________________________________________________________</div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
04. Explique o que é o
Feminismo, resgatando sua história e suas lutas.<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
05. Explique as divisões da
Alma para Platão e como isso está relacionado ao temperamento.<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
_________________________________________________________________________________<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">06.
(Enem 2012 - Primeiro Dia)<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">Para
Platão, o que havia de verdadeiro em Parmênides era que o objeto de
conhecimento é um objeto de razão e não de sensação, e era preciso estabelecer
uma relação entre objeto racional e objeto sensível ou material que
privilegiasse o primeiro em detrimento do segundo. Lenta, mas
irresistivelmente, a Doutrina das Ideias formava-se em sua mente.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">ZINGANO,
M. Platão e Aristóteles: o fascínio da filosofia. São Paulo: Odysseus, 2012
(adaptado).<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">O
texto faz referência à relação entre razão e sensação, um aspecto essencial da
Doutrina das Ideias de Platão (427 a.C.-346 a.C.). De acordo com o texto, como
Platão se situa diante dessa relação?<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">A)
Estabelecendo um abismo intransponível entre as duas.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">B)
Privilegiando os sentidos e subordinando o conhecimento a eles.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">C)
Atendo-se à posição de Parmênides de que razão e sensação são inseparáveis.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">D)
Afirmando que a razão é capaz de gerar conhecimento, mas a sensação não.<o:p></o:p></span></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">E)
Rejeitando a posição de Parmênides de que a sensação é superior à razão.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">07. </span>“Para o filósofo, o corpo humano é parte do
mundo sensível, enquanto a alma é parte do mundo ideal. A alma tem a mesma
constituição das ideias, portanto, é perfeita e imortal. O corpo, tendo uma
constituição material, é imperfeito e mortal. Enquanto um ser humano está vivo,
ele é uma união indissolúvel de um corpo físico mortal com uma alma ideal
imortal. Por isso, o ser humano precisa cuidar do corpo, exercitá-lo,
cultivá-lo: é por meio do cuidado com o corpo que podemos cuidar da alma,
aprender a fazer com que ela domine esse corpo imperfeito. Mas, quando o corpo
morre, a alma se libera e volta ao mundo das ideias, podendo depois encarnar-se
em outro corpo.” (GALLO, 2014, p. 97)<o:p></o:p></div>
<div class="MsoNormal">
O trecho acima trata do pensamento<o:p></o:p></div>
<div class="MsoNormal">
A) do filósofo Merleau-Ponty<o:p></o:p></div>
<div class="MsoNormal">
B) do filósofo Espinosa<o:p></o:p></div>
<div class="MsoNormal">
C) do filósofo Aristóteles<o:p></o:p></div>
<div class="MsoNormal">
D) do filósofo Lipovetsky<o:p></o:p></div>
<div class="MsoNormal">
E) do filósofo Platão<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
08. “O Código Civil de 1916 regia apenas a família
constituída através do casamento, entre o homem e mulher, conhecida como a
família tradicional, sendo esta considerada indissolúvel.<o:p></o:p></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Para melhor compreensão dessa
evolução pela qual passou a família brasileira, há de se fazer referência a
algumas leis que aos poucos foram garantindo direitos, principalmente às
mulheres, como por exemplo, a Lei nº 4.121∕62, o estatuto da mulher casada, que
possibilitou a mulher de administrar os bens que lhes eram reservados.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Outra importante contribuição foi a
Lei nº 6.515∕77, a lei do divórcio, veio alterar a definição de família,
possibilitando a dissolução do vínculo e a constituição de novas famílias.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A Família vem passando por grandes
modificações, e isso, despertou no Estado um maior interesse na sua tutela
jurídica, fazendo surgir outras formas de arranjos familiares além dos
enumerados na Constituição Federal.”<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: 'Times New Roman', serif; font-size: 10pt;">(CARVALHO, Adriana Pereira Dantas.
Casamento homoafetivo. In: Âmbito Jurídico, Rio Grande, XV, n. 107, dez 2012.
Disponível em: <http: index.php="" n_link="revista_artigos_leitura&artigo_id=12599&revista_caderno=14" site="" www.ambito-juridico.com.br="">.
Acesso em abr 2014.)<o:p></o:p></http:></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Marque a alternativa correta de
acordo com o texto acima e a evolução das famílias no Brasil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Até a década de 1960, a
mulher não podia se divorciar do marido e constituir nova família de forma
legal no Brasil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">B)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Até 1916, a família
tradicional, família nuclear, era vista como indissolúvel pela Constituição.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">C)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">O casamento civil é uma
forma de garantir os direitos dos pares, portanto, as leis devem abarcar,
democraticamente, todos os arranjos familiares.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">D)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A Lei de 1977 garante à
mulher no seio da sociedade sua independência em relação ao homem.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">E)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Nenhuma Lei deveria ser
feita para a diferenciação entre homens ou mulheres ou mesmo no que tange à
família.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">09. </span><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">“A lei 9.278 de 1996, que
disciplina a união estável, dispõe em seu artigo 8º: "Os conviventes poderão,
de comum acordo e a qualquer tempo, requerer a conversão da união estável em
casamento, por requerimento ao Oficial do Registro Civil da Circunscrição de
seu domicílio". Desse modo, a partir do reconhecimento da união estável
homoafetiva, inúmeros casais têm ingressado com pedido judicial de conversão da
união estável em casamento.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">O primeiro casamento entre duas
pessoas do sexo masculino no Brasil (por intermédio do instituto da conversão
de união estável em casamento) foi realizado no município de Jacareí, no
interior do estado de São Paulo, em 28 de junho de 2011. No mesmo dia, em
Brasília, a juíza Junia de Souza Antunes, da 4ª Vara de Família converteu em
casamento a união estável entre duas mulheres. Em 25 de outubro, a quarta turma
do Superior Tribunal de Justiça (STJ) reconheceu, por 4 votos a 1, o casamento
entre pessoas do mesmo sexo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Em 15 de maio de 2013, o Conselho
Nacional de Justiça (CNJ) aprova uma nova resolução que obriga os cartórios de
todo o país a celebrar o casamento civil e converter a união estável
homoafetiva em casamento.” <o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: 'Times New Roman', serif; font-size: 10pt;">(Retirado de
http://pt.wikipedia.org/wiki/Casamento_entre_pessoas_do_mesmo_sexo_no_Brasil em
22 de abril de 2014)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Marque a alternativa correta de
acordo com o texto:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">O casamento civil
homoafetivo no Brasil ainda é proibido por lei.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">B)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">O casamento civil
homoafetivo no Brasil nunca foi proibido legalmente.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">C)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">O primeiro casamento
homoafeivo legalizado no Brasil aconteceu em 1996.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">D)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;"> </span></span><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A obrigação dos
cartórios pelo CNJ a celebrar os casamentos homoafetivos veio apenas em 2013.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">E)<span style="font-family: 'Times New Roman'; font-size: 7pt; font-stretch: normal;"> </span></span><span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A obrigação dos
cartórios pelo CNJ a celebrar os casamentos homoafetivos veio apenas em 2011.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<br /></div>
<div class="MsoTitle" style="tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">10. “Nenhum destino biológico,
psíquico, econômico define a forma que a fêmea humana assume no seio da
sociedade; é o conjunto da civilização que elabora esse produto intermediário
entre o macho e o castrado, que qualificam o feminino.” (Simone de Beauvoir. O
Segundo Sexo. Tradução de Sérgio Milliet. 2ª ed. Rio de Janeiro: Nova
Fronteira, 2009, p. 361). <o:p></o:p></span></div>
<div class="MsoTitle" style="tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">Baseado nesta citação de Simone de
Beauvoir podemos compreender o pensamento de que:<o:p></o:p></span></div>
<div class="MsoTitle" style="tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">A) A mulher é mulher por ter o
órgão de reprodução feminino, o órgão que recebe os espermatozoides (gametas
masculinos) para a origem da vida.<o:p></o:p></span></div>
<div class="MsoTitle" style="tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">B) Entre fêmeas e machos de cada
espécie é evidente seu papel social, no que concerne entre dar a vida e
sustentar a vida das gerações futuras.<o:p></o:p></span></div>
<div class="MsoTitle" style="tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">C) A psicanálise Freudiana já
afirmou e justificou a diferença psíquica entre homens e mulheres, como algo de
ordem ontológica.<o:p></o:p></span></div>
<div class="MsoTitle" style="tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">D) Ninguém nasce mulher; torna-se.
Ao fato de que a construção do que entendemos como mulher é uma construção do
conjunto da civilização. Dos homens e mulheres existenciais em situação, e não
de uma ordem divina, biológica natural ou ordem econômica transcendental.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">E) Vivemos sob a égide do
pensamento marxista em que este compreende homens e mulheres como
trabalhadores, consumidores e alienados, consistindo assim a dicotomia entre
homens e mulheres como senhores e escravos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm;">
<br /><o:p></o:p></div>
Unknownnoreply@blogger.com1tag:blogger.com,1999:blog-1897887958861896694.post-86951676022065307942014-12-06T10:20:00.003-03:002014-12-06T11:01:04.930-03:00Filosofia e Religião<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><b>1)</b> De acordo com o
capítulo 24 do livro Introdução à Filosofia (Marilena Chauí), sobre a
religiosidade, responda corretamente. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">É por meio da consciência
que o ser humano descobre-se diferente dos outros seres e desenvolve a
percepção da realidade exterior como algo independente da ação humana. Essa
consciência de que há uma ordem externa nos conduz à crença em poderes
superiores ao humano e à busca de meios para comunicar-nos com ele para que
sejam propícios à nossa vida humana. Nasce, assim, a crença na(s) divindade(s).<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">Portanto, a causa
primordial do surgimento da religiosidade, podemos atribuir à<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">A) fé.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">B) revelação.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">C) convencimento.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">D) consciência.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">E) crença.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><b>2)</b> Por meio da
consciência do tempo, os seres humanos sabem que há seres e coisas que surgem e
desaparecem no tempo e que eles permanecem por um certo tempo porque são
capazes de ligar passado, presente e futuro. A consciência do tempo nos leva à<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">A) consciência da arte.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">B) consciência do belo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">C) consciência da
estética.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">D) consciência da fé.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">E) consciência da morte.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><b>3)</b> A religião se dirige
às emoções porque ela não é filosofia e nem ciência e, portanto, não é objeto
do intelecto, mas dos sentimentos e, por isso, se endereça ao coração.
Despertando emoções e sentimentos: admiração, espanto, acomodação, esperança,
amor, medo, conforto. O crente deve aceitar plenamente o que lhe é manifestado
como ação da divindade sem contestação, e pede piedade, respeito pelos seus
deuses e pelos antepassados.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">Dessa maneira, é correto
afirmar que<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">A) a religião pede
racionalidade.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">B) a religião pede razão
critica.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">C) a religião exige
questionamentos.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">D) a religião pede
somente fé e piedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">E) a religião pede
somente esclarecimento de dúvidas.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><b>4)</b> Budismo é uma religião
não-teísta que abrange uma variedade de tradições, crenças e práticas, baseadas
nos ensinamentos atribuídos a Sidarta Gautama, mais conhecido como Buda. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">Quanto ao budismo, marque
o item correto:<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">A) A religião budista não
acredita em um deus.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">B) Buda é a referência
teísta do budismo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">C) Sidarta Gautama é
conhecido como o papa do budismo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">D) O budismo é uma
religião tipicamente ocidental.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">E) O budismo é uma das
religiões mais praticadas no mundo contemporâneo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><b>5)</b> De acordo com o texto
abaixo, marque o item correto:<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">“A religião tem, por
base, a anima (alma) da Natureza, sendo, portanto, chamada de anímica. Os
sacerdotes africanos que vieram para o Brasil como escravos, juntamente com
seus orixás, sua cultura, e seus idiomas, entre 1549 e 1888, é que tentaram de
uma forma ou de outra continuar praticando suas religiões em terras brasileiras,
foram os africanos que implantaram suas religiões no Brasil, juntando várias em
uma casa só para a sobrevivência das mesmas. Portanto, não é invenção de
brasileiros.”<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">A) A religião abordada no
texto é o catolicismo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">B) A religião abordada no
texto é candomblé.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">C) A religião abordada no
texto é o budismo.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">D) A religião abordada no
texto é o misticismo.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;">E) A religião abordada no
texto é o hinduísmo.</span><br />
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><br /></span>
<br />
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-indent: 0cm;">
<span style="font-family: Arial, Helvetica, sans-serif;"><span style="font-stretch: normal;"><b>6)</b></span><span style="font-stretch: normal;"> </span>A felicidade é um tema central do budismo,
doutrina religiosa criada na Índia por Sidarta Gautama por volta do século VI
a.C. Para o budismo, a felicidade é a liberação do sofrimento, liberação esta
obtida através do Nobre Caminho Óctuplo. Segundo o ensinamento budista, a
suprema felicidade só é obtida pela superação do desejo em todas as suas
formas. Um dos grandes mestres contemporâneos do budismo, o Dalai Lama Tenzin
Gyatso, diz que a felicidade é uma questão primordialmente mental, no sentido
de ser necessário, primeiramente, se identificar os fatores que causam a nossa
infelicidade e os fatores que causam a nossa felicidade. Uma vez identificados
esses fatores, bastaria extinguir os primeiros e estimular os segundos, para se
atingir a felicidade. (Retirado de http://pt.wikipedia.org/wiki/Felicidade em
13 de novembro de 2014)<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;">Marque a alternativa correta de acordo com o texto:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Arial, Helvetica, sans-serif;">a)<span style="font-stretch: normal;"> </span><!--[endif]-->Para o budismo a felicidade estaria ligada à uma
fuga dos desejos e uma realização mental.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Arial, Helvetica, sans-serif;">b)<span style="font-stretch: normal;"> </span><!--[endif]-->A felicidade seria uma busca por prazer e
satisfação dos desejos.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Arial, Helvetica, sans-serif;">c)<span style="font-stretch: normal;"> </span><!--[endif]-->Para Dalai Lama seria impossível se atingir uma
felicidade suprema.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Arial, Helvetica, sans-serif;">d)<span style="font-stretch: normal;"> </span><!--[endif]-->Para o budismo, o tema central sendo a
felicidade, a ocasião da infelicidade é algo que não existe.</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Arial, Helvetica, sans-serif;">e)<span style="font-stretch: normal;"> </span>O Nobre Caminho Óctuplo é o único caminho aceito
pelas religiões para se atingir a felicidade suprema.<o:p></o:p></span></div>
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><br /></span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;"><b>7)</b> Quais as principais diferenças entre a
filosofia grega clássica e a patrística e como isso influenciou na religião?
Explique.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif; line-height: 115%;"><o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;"><b>8)</b> Qual a posição dos filósofos cristãos do
período medieval sobre as relações entre fé e razão? Explique.</span><br />
<span style="font-family: Arial, Helvetica, sans-serif;"><br /></span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;"><b>9)</b> Sobre a Filosofia Medieval, marque a
alternativa correta:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;">A) Pensadores árabes não tiveram influência
sobre os pensadores medievais.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;">B) Platão, através de Plotino, chegou como
uma das autoridades do pensamento à escolástica.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;">C) Os dogmas são verdades da razão, portanto
seguem a lógica e a ciência.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;">D) A conciliação entre razão e fé se dá na
ordem hierárquica, onde a razão é superior a fé, portanto esta deve estar
subjugada àquela.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;"><o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: Arial, Helvetica, sans-serif;">E) O principal nome da escolástica, Agostinho
de Hipona, antes de negar a razão como guiadora do homem, foi um descrente do
Deus uno.</span><o:p></o:p></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-88522827524225236632014-12-06T10:09:00.002-03:002014-12-06T10:10:25.111-03:00CARVALHO, José Murilo de. Os bestializados<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif;"><b>Resumo produzido por Fernando Luiz Duarte Junior em dezembro de 2014.</b></span></div>
<span style="font-family: Arial, Helvetica, sans-serif;"> </span><br />
<span style="font-family: Arial, Helvetica, sans-serif;"> José Murilo
de Carvalho em<br />“Os Bestializados: o Rio de Janeiro e a República que não foi”
(1987), <br />inicia uma análise histórica e social sobre a instauração da República
no Brasil, dividindo seu livro em cinco capítulos, além de uma introdução e uma
conclusão, contando também com uma vasta bibliografia e imagens da época.</span><br />
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Arial, Helvetica, sans-serif;"> Na
introdução ao livro, o autor já deixa claro quais são as suas questões, e
partindo da contestação de Aristides Lobo sobre a “bestialização” do povo
diante da Proclamação da República, vai traçando sua análise também sobre a
formação da cidadania no Brasil, e de como, mesmo que com muitas manifestações,
o povo foi alheio à Proclamação, deixando também, ao final, o recado:<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 4cm; text-align: justify;">
<span style="line-height: 150%;"><span style="font-family: Arial, Helvetica, sans-serif;">Ao reler a história com os olhos de hoje talvez pudéssemos
dizer que os vivos, ao tentar reconstruir o passado, tentam governar os mortos
na ilusão de poderem governar a si próprios. Ou, em versão pessimista, na
frustração de não o poderem fazer. (CARVALHO, 1987, p.14)<o:p></o:p></span></span></div>
<div class="MsoNormal" style="margin-left: 4cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> No capítulo I, denominado “O Rio de
Janeiro e a República”, podemos ver os problemas decorridos da transição do
modelo monárquico ao republicano, da abolição da escravatura que fez com que
negros tivessem que disputar emprego agora de forma livre, como outros trabalhadores,
brasileiros, portugueses e demais estrangeiros vindos para o país,
principalmente para trabalhar nas fazendas de café, o crescimento demográfico
na cidade do Rio de Janeiro, a vacinação obrigatória, a perseguição dos
republicanos aos capoeiras, anarquistas e monarquistas que fez com que grande
parte da população de classes menos abastadas e negros tivessem um desapreço
pelo novo regime.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> Também no capítulo I podemos
perceber que José Murilo de Carvalho acredita que a cultura do subúrbio, a
cultura das populações negras e seus descendentes foram se incorporando nas
culturas de elite, fazendo assim com que o Rio de Janeiro imperial fosse se
tornando uma república, aos poucos, lentamente, a cara de seu povo,
“materializada nas grandes celebrações do carnaval e do futebol” (p. 41).<o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> Capítulo II, a Constituição da
República (1891) era mais conservadora e antidemocrática que a Constituição do
Império (1824), com ela pouco se avançou em termos de expansão de direitos
civis e políticos, e pode-se dizer que houve um retrocesso nos direitos
sociais.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> Os soldados e operários, no início
da República, também lutavam através de jornais por direitos políticos, eis que
a constituição os negava o direito ao voto, e aos mais pobres, não por questões
de renda, como na Constituição imperial, mas por questões de analfabetismo,
tendo o Estado se eximido da obrigação de fornecer a educação primária.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> O início da República foi conturbado
pelos conflitos de ideais, anarquistas, positivistas, monarquistas, socialistas
e heterogêneos republicanos ainda se digladiavam sem um consenso, direitos como
o de organização sindical e de greve não foram bem aceitos na República, imperando
assim os ideais liberais do setor dominante e o usufruto do Estado para
conquistar alguma participação ou direito político, chamado pelo autor de
estadania, em contraposição à cidadania. <o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> No capítulo III, José Murilo de
Carvalho irá desenvolver a ideia de que a total inexistência de povo no Rio de
Janeiro era uma ideia exagerada, baseada na tentativa de entender o cidadão
político brasileiro aos moldes europeus, e irá defender também a participação
popular em movimentos existentes aqui, como o abolicionismo e revoltas
republicanas, demonstrando que não existia uma “total apatia” do povo e a
importância dos imigrantes nesse contexto de construção do Brasil republicano.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> O autor retoma também a discussão
sobre a participação política através do voto, mostrando através de números
oficiais, mesmo reconhecendo a dificuldade desses números retratarem fielmente
a realidade, que 80% da população do Rio de Janeiro, a cidade mais urbanizada
do país, estava excluída do direito do voto, e mesmo os 20% aptos a votar, não
compareciam às eleições em sua totalidade por diversos fatores, como as fraudes
eleitorais, concluindo que “pelo critério da participação eleitoral, pode-se
dizer que de fato não havia povo político no Rio de Janeiro”. E também,<o:p></o:p></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 4cm; text-align: justify;">
<span style="line-height: 150%;"><span style="font-family: Arial, Helvetica, sans-serif;">Em termos do sistema político formal, Couty e Raul Pompéia
tinham razão: o Rio não tinha povo. O povo do Rio, quando participava
politicamente, o fazia fora dos canais oficiais, através de greves políticas,
de arruaças, de quebra-quebras. Ou mesmo através de movimentos de natureza
quase revolucionária, como a Revolta da Vacina. Mas na maior parte do tempo
dedicava suas energias participativas e sua capacidade de organização a outras
atividades. Do governo queria principalmente que o deixasse em paz. (CARVALHO,
1987, p. 90)<o:p></o:p></span></span></div>
<div class="MsoNormal" style="margin-left: 4cm; text-align: justify;">
<span style="line-height: 150%;"><span style="font-family: Arial, Helvetica, sans-serif;"><br /></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> No capítulo IV, o autor mostrará
através da Revolta da Vacina a mentalidade dos insurgentes, seus motivos – os
quais demonstra serem mais morais que econômicos diante de outras revoltas –, e
tentará construir suas identidades no Rio de Janeiro. Mostrará também como as
tentativas de aplicação das leis, sejam elas as de higienização da cidade ou de
organização urbana não pegavam bem à mentalidade dos cariocas, diferindo
inclusive o formal do real, que ficará mais claro no capítulo posterior.<o:p></o:p></span></span></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><span style="font-family: Arial, Helvetica, sans-serif;"> No capítulo V, intitulado
“Bestializados ou Bilontras?”, podemos ver a inversão de valores que havia na
sociedade carioca do início da República e do século XX, onde as representações
cívicas republicanas eram massacradas pelo Estado e o poder legal era composto
por conservadores antidemocráticos, fazendo com que se percebesse na sociedade
do Rio de Janeiro revoltas e resignações, onde a afirmativa de Aristides Lobo
toma uma outra semântica, à luz de uma interpretação anarquista, José Murilo de
Carvalho deixa claro que participar da política do país naquele momento era
estar bestializado, enquanto que sair dela era realmente a afirmação da
malandragem, do bilontra.</span><o:p></o:p></span></div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-91133522072002303742014-07-18T16:21:00.003-03:002014-07-18T17:04:48.674-03:00Questões de Ciências Sociais para o Ensino Médio e Ensino Fundamental II<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b><br /></b></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif; font-size: large;"><b>ESTUDOS DE PARENTESCO E SOBRE FAMÍLIAS</b></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b><br /></b></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>1)</b> No caso da espécie humana, em que não se pode realizar experiências com cruzamentos dirigidos, a determinação do padrão de herança das características depende de um levantamento do histórico das famílias em que certas características aparecem. Isso permite ao analista saber se uma dada característica é ou não hereditária e de que modo ela é herdada. Esse levantamento é feito na forma de uma representação gráfica denominada heredograma (do latim <i>heredium</i>, herança), também conhecida como genealogia ou árvore genealógica.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Construir um heredograma consiste em representar, usando símbolos, as relações de parentesco entre os indivíduos de uma família. Cada indivíduo é representado por um símbolo que indica as suas características particulares e sua relação de parentesco com os demais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Indivíduos do sexo masculino são representados por um quadrado, e os do sexo feminino, por um círculo. O casamento, no sentido biológico de procriação, é indicado por um traço horizontal que une os dois membros do casal. Os filhos de um casamento são representados por traços verticais unidos ao traço horizontal do casal e os indivíduos presos a uma linha horizontal por traços verticais constituem uma irmandade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Os principais símbolos são os seguintes:<o:p></o:p></span></div>
<div class="separator" style="clear: both;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgCSxJsAPuku68et2b-vgr6XMw2Kohh-7zioDthBg3gjK2nYlMRfPsqNJOm1GFlS4F_-XVtfR0_82f-9t7DddAym55-8N0jpQ8PukL07gFQVBRmJddSupC2a7EXaqBHWU8W3jXmPBznpI8b/s1600/heredograma.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgCSxJsAPuku68et2b-vgr6XMw2Kohh-7zioDthBg3gjK2nYlMRfPsqNJOm1GFlS4F_-XVtfR0_82f-9t7DddAym55-8N0jpQ8PukL07gFQVBRmJddSupC2a7EXaqBHWU8W3jXmPBznpI8b/s1600/heredograma.gif" height="237" width="320" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Dados os dados acima, analise as árvores genealógicas abaixo e marque o item que apresenta uma relação incestuosa.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) <o:p></o:p></span></div>
<div class="separator" style="clear: both;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjau0av5KJA1UWFD9aZ6kwiggrxNRpS_s0eh1tL0TANp87D1uBYttcT56zXAXy2q-gICt5-T5E20kVJkivs2NW67I6WPuUhJ7V2aLQgOQu5cfVepj7Lj_29O_Xve-mRhyphenhyphenLwhm98QeSWJtvA/s1600/Familia1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjau0av5KJA1UWFD9aZ6kwiggrxNRpS_s0eh1tL0TANp87D1uBYttcT56zXAXy2q-gICt5-T5E20kVJkivs2NW67I6WPuUhJ7V2aLQgOQu5cfVepj7Lj_29O_Xve-mRhyphenhyphenLwhm98QeSWJtvA/s1600/Familia1.jpg" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) <o:p></o:p></span></div>
<div class="separator" style="clear: both;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiZepaepABg4f5-IgtsdFNPOkh_-yGWthVQLVjRxUjfcLfkzR_3LA-V8Io4LHNkaH7jVzu-N8k44nt3R0thO7K9u6sh-ImeGV4kDUBjWUIKFl3rt0OoDMi8tDJhNq5qKfAZl__l_I5_ZZEl/s1600/Familia2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiZepaepABg4f5-IgtsdFNPOkh_-yGWthVQLVjRxUjfcLfkzR_3LA-V8Io4LHNkaH7jVzu-N8k44nt3R0thO7K9u6sh-ImeGV4kDUBjWUIKFl3rt0OoDMi8tDJhNq5qKfAZl__l_I5_ZZEl/s1600/Familia2.jpg" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) <o:p></o:p></span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEizKkAhn5k7wT-yB5aEijPkqZpzml9ICQ3H8-5rZAxTj55FA0jpkzs9lucvd1GFfrfk2fJ1oqLjZgR4x7tEfvVMmjbfkIm090g-Ny6VFRI8xXRu0cytOv-HvZlnrp_tpaVIRDgKpglDIsPb/s1600/Familia3.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEizKkAhn5k7wT-yB5aEijPkqZpzml9ICQ3H8-5rZAxTj55FA0jpkzs9lucvd1GFfrfk2fJ1oqLjZgR4x7tEfvVMmjbfkIm090g-Ny6VFRI8xXRu0cytOv-HvZlnrp_tpaVIRDgKpglDIsPb/s1600/Familia3.jpg" /></span></a></div>
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<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) <o:p></o:p></span></div>
<div class="separator" style="clear: both;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioJf8Y_ZMKN6OeojQFBfrt0izGXfNGKIyTqQrivBv-9n7ho4qpgulJkGJAx_IGYmO73HlSyaXJQyf6ezUreg-sin7xhBXk2Wf5v3fb-bGZncCv0wXcu7y1Bv4OLTEAqurdGTdG_GHbBFaC/s1600/Familia4.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioJf8Y_ZMKN6OeojQFBfrt0izGXfNGKIyTqQrivBv-9n7ho4qpgulJkGJAx_IGYmO73HlSyaXJQyf6ezUreg-sin7xhBXk2Wf5v3fb-bGZncCv0wXcu7y1Bv4OLTEAqurdGTdG_GHbBFaC/s1600/Familia4.jpg" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"> <o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>2)</b> O tipo de arranjo familiar que influenciou a construção política e social de boa parte do planeta em que o pai, a figura masculina, é o grande proprietário e senhor de direito de suas propriedades e sua prole, chamamos de:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Família Monoparental d) Família Monocrática<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) Família Nuclear e) Família Jurídica<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Família Patriarcal<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>3)</b> O fenômeno social de proibição do casamento entre irmãos ou entre tios e sobrinhos, por exemplo, é explicado por:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) A Constituição Federal da maioria dos países ocidentais e democráticos, pois é exigido a troca de irmãos para a consolidação social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) A proibição jurídica de cada Estado.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Pela falta de desejo natural, explicado por Freud e a teoria do complexo de Édipo e o complexo de Electra.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) Pela regra moral que proíbe o incesto, explicada por Lévi-Strauss em seu “As Estruturas Elementares do Parentesco”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) Pela fundamentação religiosa em que leis como “respeitar pai e mãe” impossibilita a reprodução sexual com os mesmos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Leia o texto abaixo e
responda o que se pede.<span style="font-size: small;"><o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Para conduzir tantas modificações
capazes de garantir a sobrevivência aos ascendentes do <i>Homo sapiens</i>,
estabeleceu-se uma forma muito peculiar de vida grupal – associação baseada nas
relações consaguíneas e de parentesco, mas flexíveis a ponto de incluir
relações estabelecidas com base na troca e na cooperação. As relações sociais
diversificaram-se, afastaram-se de sua origem genética, e as regras de
convivência e tolerância tornaram-se mais importantes para a manutenção e
reprodução do grupo. Milhares de anos devem ter sido gastos na elaboração
dessas novas relações que se criavam no interior desses grupos humanos, fazendo
conviver a divisão de trabalho com regras de parentesco, como a exogamia.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Esse arranjo complexo, bastante
inovador, que fundia comportamentos instintivos ordenadores da re-produção
sexual com formas de trabalho cooperativo, tornou-se ainda mais complicado
quando, inven-tando a agricultura, nossos antepassados puderam se fixar em um
sítio e nele estabelecer princípios de propriedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Para administrar esse complexo de
relações foi ne-cessário elaborar uma nova sexualidade, a fim de aumentar a
produção da espécie e de criar laços du-radouros para a manutenção da prole.
Nessa nova dinâmica sexual, que deu origem às famílias, devemos identificar o
acasalamento que ocorre fora dos períodos férteis do ciclo menstrual das
fêmeas, o jogo de sedução sexual expressivo e duradouro e a exogamia como
expectativa da relação amorosa. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(COSTA, 2010, p. 184-185)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>4)</b> A Exogamia significa:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) A
quebra das relações de casamento que impossibilita a reprodução da espécie.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) As
relações de cruzamento ou casamento por indivíduos não aparentados.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) A
proibição do acasalamento ou casamento entre irmãos ou pais e filhos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) A
hereditariedade familiar que constitui a segurança da propriedade à prole.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>5)</b> O
texto deixa a entender que:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) A
agricultura como algo natural do <i>Homo sapiens</i>.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) Exogamia
deve ser praticada para a espécie se reproduzir.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) A
família mostra-se como uma evolução da cultura humana.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt; text-align: justify;">
</div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) A
prática sexual como algo inerente ao instinto.<o:p></o:p></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b><br /></b></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>6) </b>As famílias monoparentais tem como
predominância estatística:</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Mais de 5 filhos na casa.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) As maiores rendas <i>per capitas</i>.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) O chefe de família ser o viúvo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) O chefe de família sendo a
mulher (mãe).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>7)</b> A tragédia edipiana apresentada
pelos gregos e tomada por Sigmund Freud para explicar o tabu do incesto mostra
um amor impossível. Marque abaixo que amor é esse:</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) O amor de um estrangeiro pela
pátria.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) O amor sexual entre mãe e filho.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) O
amor entre pai e filho adotivo. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) O amor sexual entre irmãos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>8)</b> Com as ressalvas que devem ser
feitas ao método durkheiminiano por linearizar a perspectiva da construção
familiar, leia o texto abaixo de Anália Maria Cardoso Torres com base no
pensamento do sociólogo francês e marque a alternativa correta:</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Estabelece-se através desta análise
comparativa, por exemplo, que as famílias de tipo germânico (de tipo paternal)
eram mais favoráveis a uma certa autonomia dos filhos casados em relação aos
ascendentes – nomeadamente pelo facto de tenderem a sair de casa do pai e a
fundarem uma família como “comunidade de bens conjugal”, liberta das lealdades
ao chefe e patriarca que eram comuns na família românica. E exactamente porque
constituíam uma nova unidade “os sentimentos conjugais deixavam de ser neutralizados
pelos sentimentos propriamente domésticos, e os bens adquiridos pelo marido e
pela mulher, no decurso da sua colaboração, apareciam muito naturalmente como a
coisa comum da sociedade dos esposos” (Durkheim, 1892, 1975: 129). Aliás, a ideia
segundo a qual o direito romano acaba por contribuir para a maior desigualdade
entre homens e mulheres no contexto do casamento e da família associa-se à
maior dependência deste tipo de família perante a autoridade do patriarca: “a
noção romana de poder marital substitui-se à concepção germânica de
mainbournié: o marido torna-se “senhor e mestre” dos bens comuns; ele pode
dispor deles “à sua vontade e prazer”; a mulher, ao contrário, foi atingida por
uma incapacidade e inferioridade radicais” (Durkheim, 1892, 1975: 130).<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(Texto retirado de
http://www.analiatorres.com/pdf/agregacao/RelatoriodaUCSociologiadaFamiliaTeoriasedebates.pdf
em 10 de setembro de 2013)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Através
do método compreensivo, Durkheim percebe a construção das famílias com base na
romana onde os pares do matrimônio possuem uma maior liberdade e com base na
germânica onde os pares construíram funções diferentes onde a mulher se submete
como uma serva ao marido.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) A
perspectiva crítica do sociólogo Durkheim entra em conflito com a perspectiva
de Anália Maria Cardoso Torres, donde se percebe uma contralinearidade e
contradição no levantamento do pensamento de ambos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Através
do método funcionalista, Durkheim percebe a construção das famílias com base na
germânica onde os pares do matrimônio possuem uma maior liberdade e com base na
romana onde os pares construíram funções diferentes onde a mulher se submete
como uma serva ao marido.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) A
sociedade romana e seu pensamento jurídico-político é modelo de constituição
para muitas sociedades ocidentais contemporâneas, assim como seu pensamento
constituído sobre o direito das mulheres e dos homens na família conhecida como
patriarcal, donde o chefe da família é a mãe na ausência do pai.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>9)</b> <span style="text-indent: 0cm;">Segundo o censo de 2010
feito pelo Instituto Brasileiro de Geografia e Estatística (IBGE), do total de
161.981.299 pessoas com dez anos ou mais por família, 32.934.535 ganham entre 1
a 2 salários mínimos, 31. 192.417 ganham entre ½ a 1 salário mínimo e 53.104.874
não tem rendimento. Com base nos dados podemos afirmar:</span></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Mais de 72% da
população brasileira vivia em 2010 com até 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Quase 30% da população
brasileira em 2010 vivia com menos de 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) Mais de 30% da
população brasileira vivia em 2010 com mais de 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) Menos de 18% da
população brasileira vivia em 2010 com mais de 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) Que no Brasil há uma
igualdade de rendimento de uma forma geral na população.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>10)</b> <span style="text-indent: 0cm;">“Na verdade, a renda <i>per capita</i> é um indicador impreciso para
atestar a condição de subdesenvolvimento ou desenvolvimento de um país,
principalmente porque não leva em conta a concentração de renda. Como é uma
média, aparenta uma situação falsa, pois é como se todos os habitantes do país
tivessem a mesma renda, o que não acontece.” (OLIVEIRA, 2010, p. 171).</span></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">De acordo com o censo de 2010 feito
pelo Instituto Brasileiro de Geografia e Estatística (IBGE), a renda <i>per capita</i> média brasileira era:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a)
<!--[endif]-->500,00 reais c) 800,50 reais e) 700,00 reais<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b)
<!--[endif]-->400,00 reais d) 900,00 reais<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>11)</b> “O Código Civil de 1916 regia
apenas a família constituída através do casamento, entre o homem e mulher,
conhecida como a família tradicional, sendo esta considerada indissolúvel.</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Para melhor compreensão dessa
evolução pela qual passou a família brasileira, há de se fazer referência a
algumas leis que aos poucos foram garantindo direitos, principalmente às
mulheres, como por exemplo, a Lei nº 4.121∕62, o estatuto da mulher casada, que
possibilitou a mulher de administrar os bens que lhes eram reservados.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Outra importante contribuição foi a
Lei nº 6.515∕77, a lei do divórcio, veio alterar a definição de família,
possibilitando a dissolução do vínculo e a constituição de novas famílias.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">A Família vem passando por grandes
modificações, e isso, despertou no Estado um maior interesse na sua tutela
jurídica, fazendo surgir outras formas de arranjos familiares além dos
enumerados na Constituição Federal.”<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(CARVALHO, Adriana Pereira Dantas.
Casamento homoafetivo. In: Âmbito Jurídico, Rio Grande, XV, n. 107, dez 2012.
Disponível em: <http: index.php="" n_link="revista_artigos_leitura&artigo_id=12599&revista_caderno=14" site="" www.ambito-juridico.com.br="">.
Acesso em abr 2014.)<o:p></o:p></http:></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Marque a alternativa correta de
acordo com o texto acima e a evolução das famílias no Brasil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Até a década de 1960, a
mulher não podia se divorciar do marido e constituir nova família de forma
legal no Brasil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Até 1916, a família
tradicional, família nuclear, era vista como indissolúvel pela Constituição.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) O casamento civil é uma
forma de garantir os direitos dos pares, portanto, as leis devem abarcar,
democraticamente, todos os arranjos familiares.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) A Lei de 1977 garante à
mulher no seio da sociedade sua independência do homem.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>12)</b> “A lei 9.278 de 1996, que
disciplina a união estável, dispõe em seu artigo 8º: "Os conviventes poderão,
de comum acordo e a qualquer tempo, requerer a conversão da união estável em
casamento, por requerimento ao Oficial do Registro Civil da Circunscrição de
seu domicílio". Desse modo, a partir do reconhecimento da união estável
homoafetiva, inúmeros casais têm ingressado com pedido judicial de conversão da
união estável em casamento.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">O primeiro casamento entre duas
pessoas do sexo masculino no Brasil (por intermédio do instituto da conversão
de união estável em casamento) foi realizado no município de Jacareí, no
interior do estado de São Paulo, em 28 de junho de 2011. No mesmo dia, em
Brasília, a juíza Junia de Souza Antunes, da 4ª Vara de Família converteu em
casamento a união estável entre duas mulheres. Em 25 de outubro, a quarta turma
do Superior Tribunal de Justiça (STJ) reconheceu, por 4 votos a 1, o casamento
entre pessoas do mesmo sexo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Em 15 de maio de 2013, o Conselho
Nacional de Justiça (CNJ) aprova uma nova resolução que obriga os cartórios de
todo o país a celebrar o casamento civil e converter a união estável
homoafetiva em casamento.” <o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(Retirado de
http://pt.wikipedia.org/wiki/Casamento_entre_pessoas_do_mesmo_sexo_no_Brasil em
22 de abril de 2014)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Marque a alternativa correta de
acordo com o texto:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) O casamento civil
homoafetivo no Brasil ainda é proibido por lei.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) O casamento civil
homoafetivo no Brasil nunca foi proibido legalmente.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) <!--[endif]-->O primeiro casamento
homoafeivo legalizado no Brasil aconteceu em 1996.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
</div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->A obrigação dos
cartórios pelo CNJ a celebrar os casamentos homoafetivos veio apenas em 2013.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>13)</b> <span style="text-indent: 0cm;"> </span><span style="text-indent: 0cm;">Leia o texto abaixo e
marque a alternativa que correponde à compreensão de família sociologicamente
apresentada:</span></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt;">
<span style="font-family: Times, Times New Roman, serif;">Família: não apenas um grupo, mas um fenômeno
social<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">As famílias são consideradas grupos
primários, nos quais as relações entre os indivíduos são pautadas na subjetividade
dos sentimentos entre as pessoas.<o:p></o:p></span></div>
<div class="separator" style="clear: both; text-align: left;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh948Pl1ZmjR7GLCEsfl09eA7pZMKHT25diCGJzkj4OKQPrR-ycp7jf-sKrgY8CEZvz9H81pEUaskC91Qx-gPagSbCIx_DPb12kfVBpqJf5oHeIEg0acMyfdySZ7_ciSmUKhrl6TNkUimpQ/s1600/familia.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh948Pl1ZmjR7GLCEsfl09eA7pZMKHT25diCGJzkj4OKQPrR-ycp7jf-sKrgY8CEZvz9H81pEUaskC91Qx-gPagSbCIx_DPb12kfVBpqJf5oHeIEg0acMyfdySZ7_ciSmUKhrl6TNkUimpQ/s1600/familia.jpg" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt;">
<span style="font-family: Times, Times New Roman, serif;">Na Família que se dá início ao processo de socialização,
educação e formação para o mundo</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Considerando-se que a vida social é
algo fundamental à existência e sobrevivência dos seres humanos enquanto
indivíduos, é na família que se dá início ao processo de socialização, educação
e formação para o mundo. Os grupos familiares caracterizam-se por vínculos
biológicos, mas sua constituição ao longo da história em todos os agrupamentos
humanos não se limitou apenas ao aspecto da procriação e preservação da
espécie, mas tornou-se um fenômeno social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">As famílias são consideradas grupos
primários, nos quais as relações entre os indivíduos são pautadas na subjetividade
dos sentimentos entre as pessoas, fato que justifica, muitas vezes, o amor
existente entre pais e filhos adotivos, logo sem relação consanguínea. Assim,
os laços que unem os indivíduos em família não se sustem pela lógica da troca,
da conveniência do relacionamento a partir de um cálculo racional como que em
um contrato no mundo dos negócios em que cada parte vê vantagem na relação
existente, constituindo um grupo formal. Ao contrário, a família é um grupo
informal, no qual as pessoas estão ligadas por afeto e afinidade, e que por conta
deste sentimento criam vínculos que garantem a convivência (em um mesmo local
de residência, por exemplo), além da cooperação econômica. <o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(Texto retirado de
http://www.brasilescola.com/sociologia/familia-nao-apenas-um-grupo-mas-um-fenomeno-social.htm
em 10 de setembro de 2013)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) A família é um grupo
social constituído para a manutenção da vida.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) A família é um grupo
social que representa um fenômeno de agregação baseado sobretudo no afeto,
afinidade e cooperação.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) A família está
destruída na contemporaneidade por conta da fragmentação ideológica.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) A família é sobretudo o
grupo social primário que representa a instituição moral e cívica para as crianças
inculcando-lhes deveres para com os outros.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) A família é um conceito
abrangente que perspectiva a possibilidade de agregação social dos indivíduos
na sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>14)</b> Quanto aos conceitos sociológicos
de família nuclear e família extensa, marque o item correto:</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Familia
nuclear é aquela composta tradicionalmente por pai, mãe e filhos e Família
extensa são os outros parentes, como tia, tio ou avós.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) Família
nuclear é aquela que está por princípio na formação do sujeito, enquanto que
Família extensa são todas as outras relações, secundárias ou terciárias
relacionadas com a formação do indivíduo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Família nuclear é aquela que
engloba todos os nossos parentes e Família extensa é aquela que mora conosco. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) Familia nuclear é aquela
composta tradicionalmente por pai, mãe e filhos e Família extensa são a Família
nuclear mais os outros parentes, como tia, tio ou avós que moram no mesmo
local.<o:p></o:p></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b><br /></b></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif; font-size: large;"><b>OUTRAS</b></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b><br /></b></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; mso-outline-level: 1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>1) </b>Leia o texto abaixo de André Wagner Rodrigues e
marque a alternativa que representa a teoria cor-respondente a essa perspectiva
da escola na educação contemporânea.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">A escola se encarrega das crianças de todas as classes sociais desde a
mais tenra idade, inculcando nelas os saberes contidos da ideologia dominante
(a língua materna, a literatura, a matemática, a ciência, a história) ou
simplesmente a ideologia dominante em estágio puro (moral, educação cívica,
filosofia).<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Na escola, ou em qualquer ambiente que se pretenda educativo, as idéias
dominantes serão aquelas que favoreçam ou atendam os interesses capitalistas.
Estando a escola inserida em um contexto sócio-econômico definido, ou seja,
fazendo ela parte de uma sociedade capitalista, de classes, onde dominantes
exploram dominados, há que se supor que a educação ali promovida acaba por
refletir o ideal político dominante naquela sociedade.<o:p></o:p></span></div>
<div align="right" class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(Texto retirado de http://www.historiaemperspectiva.com/2011/ em 10 de setembro
de 2013)<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Nova<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) Crítico-Reprodutivista<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Crítica Social dos
Conteúdos<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) Técnica<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e Libertadora<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; mso-outline-level: 1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>2) </b>As revoluções burguesas, principalmente a inglesa (séc. XVII) e a francesa (séc. XVIII), vão encerrar definitivamente o
feudalismo e inaugurar um novo modo de produção – o capitalismo. A burguesia,
classe social em ascensão, irá conceber uma nova doutrina social ou uma nova
ideologia para o capitalismo que se denominará liberalismo. Os princípios do
liberalismo são: o individualismo, a propriedade, a liberdade, a igualdade e a
democracia.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Esta doutrina coloca no esforço individual toda a responsabilidade para
que as pessoas atinjam o sucesso ou o progresso, desconsiderando as condições
econômicas e sociais nas quais estejam vivendo. Para o liberalismo, os
indivíduos serão tão mais livres quanto menor for a ação do Estado, ou seja, o
Estado não deve interferir e despender recursos para serviços públicos. <o:p></o:p></span></div>
<div align="right" class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(SARAIVA, 2013, pp. 100-101).<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">De acordo com o texto e com seus conhecimentos sobre a escola no mundo
contemporâneo, marque a alternativa correta sobre a perspectiva crítica diante
das consequências liberais para a educação:<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Para o liberalismo todos
nascemos iguais e somos dotados das mesmas capacidades, portanto a educa-ção
deve ser igual para todos baseado no esforço de cada um, porém essa perspectiva
não dimensiona as determinações prévias da condição social para os indivíduos.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) Para o liberalismo todos
nascemos iguais e somos dotados das mesmas capacidades, portanto a educa-ção
deve ser igual para todos baseado no esforço de cada um, porém a educação deve
ser diferenciada no sentido de um setor aprender funções de comando e outro
setor aprender funções de execução.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Para o liberalismo as
determinações sociais são causas das diferenciações de posições e pensamentos
dos sujeitos, portanto a educação deve ser uma equa-lizadora dessas diferenças
para que todos possam ser concretamente iguais já que em essência não são.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) O liberalismo passa por
cima das particularidades culturais, políticas e jurídicas das sociedades
perifé-ricas, fazendo com que essas sociedades tenham que se adaptar aos seus
preceitos ideológicos e as suas formas de educação elitistas.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) Os itens a e b estão
corretos e os itens c e d estão errados no que concerne a ideia liberal.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; mso-outline-level: 1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>3) </b>Na perspectiva da Sociologia Funcionalista, a
família nuclear é considerada uma unidade fundamental para a organização da
sociedade, pois detém as funções de proporcionar estabilidade emocional a seus
membros. Fazem parte dessa perspectiva:<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span lang="EN-US"><span style="font-family: Times, Times New Roman, serif;">a) Max Weber e Michel Foucault.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span lang="EN-US"><span style="font-family: Times, Times New Roman, serif;">b) Karl Marx e Claude Lévi-Strauss.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span lang="EN-US"><span style="font-family: Times, Times New Roman, serif;">c) Émile Durkheim e Talcot Parsons.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span lang="EN-US"><span style="font-family: Times, Times New Roman, serif;">d) Bronislaw Malinowski e Howard Becker.<o:p></o:p></span></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) Paulo Freire e Pierre Boudieu.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>4)<span style="font-weight: normal;"> </span></b>Teorias pedagógicas diversas construídas por
pedagogos, filósofos, sociólogos e psicólogos tentam entender a dinâmica, a função,
a origem e objetivos da escola e da educação. Dentre as diversas teorias, temos
aquela que entende que a escola é uma instituição, que por meio de suas
práticas, conhecimentos e valores veiculados, tem contribuído para a
reprodução das desigualdades da sociedade de classe em que vivemos. Essa
teoria chamamos de:<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Funcionalista. d) Libertadora<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) Progressista. e) Integralista<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Crítico-Reprodutivista.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>5)</b> Para Paulo Freire, um
dos maiores educadores do mundo, nascido em Pernambuco, nordeste do Brasil, a
educação deveria ter como finalidade:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) O
bom desenvolvimento do ser humano e ampliar suas capacidades inteligíveis e laborais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) A
conscientização dos sujeitos e a mobilização para a transformação da sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) A
moralização e conscientização dos sujeitos para o bom convívio em sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) Criar
militantes para lutar na causa socialista.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>6)</b> Freire nos indica que a
Palavra como posicionamento no mundo pode servir como elemento de libertação
ou como elemento de manutenção da o-pressão. De mesmo pensamento, o filósofo de
formação e sociólogo francês, Bourdieu (1989) também alerta o poder da palavra
como instrumento de dominação e inculturação. Porém, a sua afirmativa alerta
que “o que faz o poder das palavras (...), poder de manter a ordem ou de a
subverter, é a crença na legitimidade das palavras e daquele que as pronuncia,
crença cuja produção não é de competência das palavras.”. Sendo, portanto, o
poder, através da chamada “violência simbólica” exercida pela classe dominante,
instituído não pela palavra em si, mas por quem detém...<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Mais
dinheiro na sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) O
maior capital, que gera maior possibilidade de dominação.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) A
maior força.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) Mais
poder político que pode falar em assembleias democráticas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">7) Marque o item correto
que indica qual dos pensadores abaixo é indicado como um dos responsáveis pela
forma tradicional de classificar e pensar o conhecimento hoje:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) Paulo
Freire d) Pierre Bourdieu<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) René
Descartes e) Michel Foucault<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) Florestan
Fernandes</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>8)</b> <!--[endif]--> “O
Subdesenvolvimento é um termo utilizado para fazer referência aos países cujo
desenvolvimento econômico e social são limitados, apresentando um alto grau de
desigualdades sociais e um elevado nível de pobreza e de miséria. Atualmente, a
maior parte dos países é considerada subdesenvolvida.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Antigamente, utilizava-se a
expressão “terceiro mundo” para se referir ao grupo de países hoje tido como
subdesenvolvido, uma vez que o “primeiro mundo” seria os países desenvolvidos
capitalistas e o “segundo mundo” seria os países desenvolvidos socialistas. No
entanto, essa divisão não é mais utilizada e é considerada obsoleta.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Quais as origens do
subdesenvolvimento? Não há um total consenso na bibliografia especializada sobre
as reais origens do subdesenvolvimento. No entanto, a corrente mais forte é
aquela que preconiza que esse problema seja oriundo da exploração estrangeira
colonial, em que países “descobridores” (as metrópoles) ocuparam e colonizaram
outros povos (as colônias), submetendo-os à sua cultura e explorando
intensamente os seus recursos naturais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Entre as metrópoles, destacaram-se
os países europeus, que colonizaram territórios nas Américas, na África e na
Oceania, tendo eventualmente invadido e dominado alguns territórios localizados
no continente asiático (a exemplo da dominação da Inglaterra sobre a Índia).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Além do colonialismo, registra-se
também a ação do imperialismo, em que algumas nações – com destaque para a
Inglaterra e os Estados Unidos – dominaram política, militar e economicamente
outros países, impondo sobre esses os seus ritmos de produção e suas concepções
de desenvolvimento.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Dessa forma, estabeleceu-se uma
Divisão Internacional do Trabalho em que as colônias e países economicamente
dependentes centravam seus esforços em produzir matérias-primas voltadas para o
capital estrangeiro. Por outro lado, os países considerados centrais ou
desenvolvidos transformavam essas matérias-primas em produtos industrializados,
fornecendo suas mercadorias tanto para abastecer seu mercado interno quanto seu
mercado externo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Com isso, a economia interna e o
mercado consumidor dos países subdesenvolvidos eram pouco dinâmicos, o que
elevou o grau de dependência e acentuou os níveis de endividamento desses
países para construir suas infraestruturas internas.”<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(http://www.brasilescola.com/geografia/subdesenvolvimento.htm)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Quanto a relação Métropole –
Colônia, marque a alternativa correta:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->Portugal foi Metrópole
do Brasil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Inglaterra foi
Metrópole da Argentina.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) Espanha foi Metrópole
do sul do Brasil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->Itália foi Metrópole do
Marrocos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) <!--[endif]-->França foi Metrópole do
Brasil entre 1789 e 1801.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>9)</b> Ainda com relação ao texto anterior, marque a
alternativa que indica alguma possibilidade de causalidade para o
subdesenvolvimento:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Exploração econômica
dos países emergentes sob os países africanos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->Exploração colonial dos
países Métropoles europeus sob as colônias.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) O imperialismo
estadunidense que subjuga os países latinoamericanos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->A falta de planejamento
econômico dos países emergentes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) A ascensão do
Socialismo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo3; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>10)</b><b> </b> Há dez anos, no dia 30 de novembro, criei o acrônimo
Bric para descrever a provável expansão vigorosa das economias do Brasil,
Rússia, Índia e China. Comparada às minhas previsões na época, a história dos
Brics se mostrou um sucesso muito maior do que eu podia imaginar. No quadro
mais otimista, sugeria que os Brics chegariam talvez a representar
coletivamente 14% do Produto Interno Bruto (PIB) global, em relação aos seus
então 8%. Na realidade, alcançaram cerca de 19%.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Há 10 anos, eu pensava que a China
poderia se tornar tão grande quanto à Alemanha. No entanto, ela chegou ao dobro
do tamanho da Alemanha e passou à frente do Japão. O Brasil superou a Itália e
é hoje a 7ª maior economia mundial, muito mais do que eu calculara (na semana
passada, divulgou-se que o Brasil passou a Grã-Bretanha e já é a sexta economia
do mundo) [...].<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: Times, Times New Roman, serif;">(O'NEILL, Jim. 10 anos de Brics,
muito para comemorar. Estadão, 01/01/12. Disponível em: estadão.com.br)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Com base no texto acima e em seus
conhecimentos sobre o grupo dos Brics, julgue as afirmações abaixo, assinalando
V (para verdadeiro) ou F (para falso).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">(
) O autor do texto, Jim O’Neill, foi o criador da expressão “BRIC” para
designar o grupo de países emergentes até então: Brasil, Rússia, Índia e China.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">(
) Pode-se afirmar que a participação acima do esperado dos Brics no PIB
global se deveu às sucessivas crises nos países desenvolvidos na década de 2000
associadas ao crescimento econômico dos países emergentes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">(
) Entre os BRICS, o país que apresentou as maiores taxas de crescimento
nos últimos anos foi a China.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">(
) Quando o acrônico “BRIC” foi criado, não se imaginava que ele pudesse
se transformar em um agrupamento internacional formado pelos mais novos países
desenvolvidos do mundo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">(
) No trecho “há 10 anos, eu pensava que a China poderia se tornar tão
grande quanto à Alemanha”, fica evidente que o autor não previa que a China se
tornaria a economia com o maior PIB do mundo, o que ocorreu em 2010.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->VVVVV c)
VVVFF e) VFVFV<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) VVFFF d) FFFFF<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>11)</b> Segundo o censo de 2010 feito pelo Instituto
Brasileiro de Geografia e Estatística (IBGE), do total de 161.981.299 pessoas
com dez anos ou mais por família, 32.934.535 ganham entre 1 a 2 salários mínimos,
31. 192.417 ganham entre ½ a 1 salário mínimo e 53.104.874 não tem rendimento.
Com base nos dados podemos afirmar:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Mais de 72% da
população brasileira vivia em 2010 com até 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->Quase 30% da população
brasileira em 2010 vivia com menos de 2 salários mínimos.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) <!--[endif]-->Mais de 30% da
população brasileira vivia em 2010 com mais de 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->Menos de 18% da
população brasileira vivia em 2010 com mais de 2 salários mínimos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) <!--[endif]-->Que no Brasil há uma
igualdade de rendimento de uma forma geral na população.<o:p></o:p></span></div>
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<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
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<span style="font-family: Times, Times New Roman, serif;"><b>12)</b> É correto afirmar que as regiões destacadas em
preto no mapa representam os países que:<o:p></o:p></span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhyswjmMJvlTipUlK35jo1i4pLEJyjup8fT3va3D1wbFfxqHYkJJFhL7vOIpC7mJPau2PeMHBB065rwhmp8Z07ohNpEubfAYjnLVPLWZ5MkqSGZnH6qFW25CWESzWVB2HEKbwZTSnRy2VHF/s1600/BRICS.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhyswjmMJvlTipUlK35jo1i4pLEJyjup8fT3va3D1wbFfxqHYkJJFhL7vOIpC7mJPau2PeMHBB065rwhmp8Z07ohNpEubfAYjnLVPLWZ5MkqSGZnH6qFW25CWESzWVB2HEKbwZTSnRy2VHF/s1600/BRICS.jpg" height="186" width="320" /></span></a></div>
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<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) formam os BRICS, conjunto de
países emergentes que possuem características comuns como, por exemplo, relevante
crescimento econômico.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) priorizam a energia nuclear como
matriz energética e, por esse motivo, investem no enriquecimento de urânio para
abastecer suas usinas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) são os maiores exportadores de
produtos primários, como a cana-de-açúcar, banana e soja, por serem países de
solo fértil.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) formam o bloco econômico NAFTA,
que tem como finalidade eliminar as barreiras alfandegárias entre seus membros.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) formam o bloco denominado G5,
que se caracteriza pela desaceleração da industrialização e pela crise
econômica.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">13) <!--[endif]--> No primeiro semestre de 2013, uma série de manifestações
populares ocorreu nas ruas de centenas de cidades brasileiras. Violência
policial e milhares de pessoas às ruas reivindicando por tudo o que achavam que
estava errado no Brasil. Porém, essas manifestações tiveram como foco inicial
de reivindicação:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a)
<!--[endif]-->A corrupção no senado
brasileiro.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b)
<!--[endif]-->As superfaturações nas
obras para a Copa do Mundo.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c)
<!--[endif]-->A redução das tarifas
para o transporte público.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d)
<!--[endif]-->A contratação de
médicos estrangeiros sem o “revalida”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo6; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e)
<!--[endif]-->A falta de liberdade e
democracia na política brasileira.<o:p></o:p></span></div>
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<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">14) <!--[endif]--> Fazendo uma retrospectiva histórica, podemos perceber
na história brasileira que algumas manifestações conseguiram alcançar seus
objetivos após reunirem milhares de pessoas nas ruas. Em 1992 tivemos uma
manifestação conhecida como:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a)
<!--[endif]-->Diretas Já<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b)
<!--[endif]-->Marcha da Família com
Deus pela Liberdade<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c)
<!--[endif]-->Fora Collor<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d)
<!--[endif]-->Abril despedaçado<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e)
<!--[endif]-->Os Caras-Pintadas<o:p></o:p></span></div>
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<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">15) <!--[endif]--> “Na verdade, a renda <i>per capita</i> é um indicador impreciso para atestar a condição de
subdesenvolvimento ou desenvolvimento de um país, principalmente porque não
leva em conta a concentração de renda. Como é uma média, aparenta uma situação
falsa, pois é como se todos os habitantes do país tivessem a mesma renda, o que
não acontece.” (OLIVEIRA, 2010, p. 171).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">De acordo com o censo de 2010 feito
pelo Instituto Brasileiro de Geografia e Estatística (IBGE), a renda <i>per capita</i> média brasileira era:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a)
<!--[endif]-->500,00 reais c) 800,50 reais e) 700,00 reais<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b)
<!--[endif]-->400,00 reais d) 900,00 reais<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">16) <!--[endif]--> Em 1950, 5 cidades brasileiras tinham entre
200mil e 1 e 500mil habitantes, em 2010 a população somada dessas cidades
chegou a 27 milhões, 696 mil e 31 habitantes, quase 15% da população total do
país.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Essas 5 cidades são:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->São Paulo, Rio de
Janeiro, Porto Alegre, Belo Horizonte e Fortaleza.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->Manaus, Fortaleza,
Salvador, Belo Horizonte e Porto Alegre.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) <!--[endif]-->Fortaleza, Belém, Belo
Horizonte, Salvador e Porto Alegre.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->Espírito Santo,
Salvador, Curitiba, Florianópolis e Goiânia.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) <!--[endif]-->Fortaleza, Manaus, Belo
Horizonte, Salvador e Natal<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">17) <!--[endif]-->Durante o período
colonial, séculos XV e XVI, as potências econômicas mundiais eram:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo10; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->Inglaterra e EUA<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->China e México<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) <!--[endif]-->Alemanha e França<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->EUA e Japão<o:p></o:p></span></div>
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</div>
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<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) <!--[endif]-->Portugal e Espanha<o:p></o:p></span></div>
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<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
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<b><span style="font-family: Times, Times New Roman, serif; font-size: large;">CIDADANIA E MUNDO DO TRABALHO</span></b></div>
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<b><span style="font-family: Times, Times New Roman, serif;"><br /></span></b></div>
<div class="MsoNormal" style="background: white; margin-bottom: 6.0pt; mso-outline-level: 1; text-align: justify;">
<b><span style="font-family: Times, Times New Roman, serif;">Drogas
nas escolas do Brasil<o:p></o:p></span></b></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Por Fernando Rebouças, em
http://www.infoescola.com/drogas/drogas-nas-escolas-do-brasil/ (retirado dia 19
de março de 2014)<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Segundo dados da QEdu – Aprendizado em Foco, 35% das
escolas públicas no Brasil possuem proximidade geográfica com áreas de tráfico
de drogas. A pesquisa foi feita em parceria com a Meritt e a Fundação Lemann.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">No Brasil, o estado que apresentou maior índice de incidência
de tráfico nas escolas, o Distrito Federal registrou em 53,2% das escolas. O
estado do Piauí registrou o menor índice, 15,3%. Independente dos percentuais,
nenhuma escola está completamente livre da ameaça e da oferta de drogas nas
proximidades de seus muros.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">A pesquisa considerou o questionário socioeconômico da
Prova Brasil 2011, aplicada pelo Inep (Instituto Nacional de Estudos e
Pesquisas Educacionais Anísio Teixeira). A questão referente à proximidade do
tráfico de drogas nas escolas foi respondida por 54,5 mil diretores de escolas
públicas; desse total, 18,9 mil afirmaram a existência do tráfico nas escolas.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">O tráfico de drogas fora e dentro das escolas está
relacionado com a violência e precariedade da escola no país. Apesar de
investimentos em segurança pública e em educação, é complicado isentar a escola
da realidade social que existe em seu entorno. Depois do Distrito Federal, o
estado de São Paulo apresentou o segundo maior índice de tráfico nas escolas,
47.1%.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">A proximidade com as drogas aumenta a evasão escolar,
pois muitos estudantes abandonam os estudos por causa do uso das drogas ou por
causa da violência que a mesma causa nos centros de ensino.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Na tentativa de enfrentar essa realidade, a UNODC (Escritório
das Nações Unidas sobre Drogas e Crime) e o Ministério da Saúde, iniciaram
processo de capacitação para implementar nas escolas brasileiras uma nova metodologia
de prevenção de drogas, sob o título <i>Unplugged</i>,
já aplicado nas escolas do Norte da África e do Oriente Médio.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">A metodologia promove o debate entre estudantes de 10
a 14 anos de idade, numa linguagem aberta e descontraída para abordar
diferentes assuntos como o estresse vivido diariamente pelos estudantes. A
capacitação dos responsáveis pelo programa envolve psicólogos e educadores de
diferentes estados.</span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>1)</b><b> </b> <!--[endif]-->O texto acima afirma
que “a proximidade com as drogas aumenta a evasão escolar”, das narrativas
abaixo, marque aquela que apresenta um possível exemplo da afirmação:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->“Estou no primeiro ano
do ensino médio, estou um pouco atrasado pois já tenho 18 anos, mas não me
preocupo com isso, nem meus pais. Meus pais não se incomodam que eu saia quase
todos os dias com meus amigos e só volte no outro dia, que eu tome umas para me
divertir e não vá a escola, eles dizem que eu sou jovem e que a vida é assim mesmo”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->“Eu estou no terceiro
ano do ensino médio, já estou perto de terminar o ano, tenho mais é que aproveitar
e curtir, saio com meus amigos quase todos os dias, vamos para as baladas
paquerar umas gatinhas e tomar umas, o álcool não é um problema para mim, eu
sempre tomo quando saio, mas é só para ficar mais alegre”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) <!--[endif]--> “Eu nunca frequentei a escola. Sempre vivi na
rua. Quando eu tinha 5 anos minha mãe me deu para uma senhora que passava e
essa senhora me explorava. Essa senhora me usava para vender coisas na rua e
levar dinheiro para ela, dentre outras coisas, mas quando fiz 10 anos eu fugi,
desde então vivo no mundo”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) <!--[endif]-->“Eu me chamo Antônio
José, mas todos me conhecem por ‘Cabeça’. Eu meio que tenho um irmão que está
cumprindo pena no IPPO por tráfico de drogas. Meu irmão algumas vezes me fazia
vender maconha para alguns colegas meus na escola e comecei a ficar famoso por
isso”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) <!--[endif]-->“Eu me chamo Marcos
Antônio, sou irmão do ‘Cabeça’. Meu irmão é gente boa, mas está me devendo uma
grana, por isso fazia com que ele vendesse erva para seus amigos na escola.
Como estou aqui preso, não estou mais podendo vender drogas, mas estou
retomando os estudos e quero mudar de vida”.<o:p></o:p></span></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Leia abaixo uma paródia do hino
nacional brasileiro feita por Vinícius Mahier e responda as questões que se
seguem:<o:p></o:p></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Ouvimos de Brasília, e
os olhos plácidos, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">De um povo falso o urro
degradante,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">E o sol da honestidade,
em dor profunda,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Ruiu do céu da Pátria
nesse instante...<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Com o clamor à
falsidade,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Conseguiram nos trair
com lábia forte.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Em teu seio, ó
Sociedade, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Tantas flores exalando
a nossa morte.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Ó triste Pátria, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Ainda amada, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Salve-se! Salve-se!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Brasil, um
contra-senso, um raio vívido,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">De pena e desalento o
orgulho desce.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Se em teu formoso céu
impera a renda, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">A imagem do altruísmo
esvanece.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Bonito pela própria
natureza,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Tornou-se negro, em
cinismo colosso,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Na tua história não
vejo grandeza...<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Terra comprada,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Como outras mil,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Estás, Brasil,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Em derrocada!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Aos filhos deste solo
és mercantil,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">P*ta que nos pariu!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Deitado eternamente em
beijo alheio,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Não sabe amar um solo
infecundo.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Estupras, ó Brasil, seu
povo e berras:<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">- Que aqui lugar melhor
não há no mundo!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">És a terra mais
vendida!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Em teus vastos, agros
campos gemam dores.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Serás sempre esta
ferida?<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Vida tal que assassina
os sonhadores...<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Ó triste Pátria, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Ainda amada,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Salve-se! Salve-se!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Brasil, podes ainda ser
um símbolo,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">De luta, se seu povo
indignado,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Bradar a eles “Chega!”,
e os olhos fúlgidos:<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">- Futura Terra!, e
terra no passado...<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Feriste a justiça e a
queres forte?<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Verás que forte é, se
houver conduta!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Não temas, se te armas,
quem é a sorte?<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Terra sonhada, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Entre outras mil, <o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Tão pueril<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">E imaculada!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Mas no presente ainda
és um covil,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Triste Pátria,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Brasil!<o:p></o:p></span></i></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>2)</b><b> </b> <!--[endif]-->Segundo o conceito de
cidadania, originalmente grego e desenvolvido em Roma, marque a alternativa
correta:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Vinícius Mahier cometeu
um ato ilegal ao parodiar o hino nacional brasileiro.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) O autor da paródia
exerceu seu direito de crítica na tentativa de demonstrar as contradições de
seu país.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) A liberdade de imprensa
e de livre pensamento esbarra legalmente na crítica destrutiva da sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) É cidadão aquele que
ama sua Pátria acima de tudo e faz tudo para honrá-la.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) <!--[endif]-->Ser cidadão e ser
patriota se identificam nas mesmas atitudes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-left: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>3)</b>
<!--[endif]-->No trecho:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-left: 36.0pt; text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Brasil,
podes ainda ser um símbolo,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="margin-left: 36.0pt; text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">De
luta, se seu povo indignado,<o:p></o:p></span></i></div>
<div class="MsoTitle" style="margin-left: 36.0pt; text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">Bradar
a eles “Chega!”, e os olhos fúlgidos:<o:p></o:p></span></i></div>
<div class="MsoTitle" style="margin-left: 36.0pt; text-align: justify;">
<i><span style="font-family: Times, Times New Roman, serif;">-
Futura Terra!, e terra no passado...<o:p></o:p></span></i></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Vinicius Mahier indica-nos:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->Que o Brasil como uma
terra comprada, vendida, só poderá ser verdadeiramente livre quando disser
“Chega!” aos compradores de suas terras, como os países desenvolvidos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Que não há jeito para o
Brasil a não ser o Grito bravo e urrante dos nossos líderes no exercício democrático
da construção da República brasileira.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) Que o Brasil pode ainda
ser um símbolo diante dos demais países, se a população for às ruas, protestar
e conseguir acabar, principalmente, com a corrupção.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) Que o Brasil é um
símbolo mundial de país belo por natureza, porém suas belezas naturais estão sendo
destruídas pelos próprios brasileiros.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) Que o Brasil é o país
do futuro, mas precisa se desprender do seu passado de colônia explorada, de
escravidão e de injustiça social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>4)</b> Os problemas históricos
e sociais mundiais como a discriminação racial, de gênero ou religião, ganharam
visibilidade com a Declaração Universal dos Direitos Humanos, construída após a
Segunda Guerra Mundial. Essa visibilidade permite-nos entender como crime no
Brasil:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->A contratação de
mulheres para serviços industriais e de extração mineral.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) A pregação do evangelho
nos espaços públicos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) Ficar de posse daquilo
que não é meu.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) A discriminação de
alguém por sua cor.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) Cobrar impostos de
igrejas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>5)</b>
<!--[endif]-->(ENEM – 2009) A
definição de eleitor foi tema de artigos nas Constituições brasileiras de 1891
e de 1934. Diz a Constituição da República dos Estados Unidos do Brasil de
1891: <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Art. 70. São eleitores os cidadãos
maiores de 21 anos que se alistarem na forma da lei. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">A Constituição da República dos
Estados Unidos do Brasil de 1934, por sua vez, estabelece que: <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Art. 180. São eleitores os
brasileiros de um e de outro sexo, maiores de 18 anos, que se alistarem na
forma da lei. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 21.3pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Ao se comparar os dois artigos, no
que diz respeito ao gênero dos eleitores, depreende-se que:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo6; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) a Constituição de 1934
avançou ao reduzir a idade mínima para votar. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) a Constituição de 1891, ao se
referir a cidadãos, referia-se também às mulheres. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) os textos de ambas as Cartas
permitiam que qualquer cidadão fosse eleitor. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) o texto da carta de 1891 já
permitia o voto feminino. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) a Constituição de 1891
considerava eleitores apenas indivíduos do sexo masculino. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>6)</b> (ENEM – 2009) “A prosperidade
induzida pela emergência das máquinas de tear escondia uma acentuada perda de
prestígio. Foi nessa idade de ouro que os artesãos, ou os tecelões temporários,
passaram a ser denominados, de modo genérico, tecelões de teares manuais.
Exceto em alguns ramos especializados, os velhos artesãos foram colocados lado
a lado com novos imigrantes, enquanto pequenos fazendeiros-tecelões abandonaram
suas pequenas propriedades para se concentrar na atividade de tecer. Reduzidos
à completa dependência dos teares mecanizados ou dos fornecedores de
matéria-prima, os tecelões ficaram expostos a sucessivas reduções dos rendimentos.”
<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><span lang="EN-US">(THOMPSON, E. P. The
making of the english working class. </span>Harmondsworth: Penguin Books, 1979 - adaptado.)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Com a mudança tecnológica ocorrida
durante a Revolução Industrial, a forma de trabalhar alterou-se porque:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) a invenção do tear propiciou o
surgimento de novas relações sociais. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) os tecelões mais hábeis
prevaleceram sobre os inexperientes. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) os novos teares exigiam
treinamento especializado para serem operados. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) os artesãos, no período
anterior, combinavam a tecelagem com o cultivo de subsistência. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) os trabalhadores não
especializados se apropriaram dos lugares dos antigos artesãos nas fábricas. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>7)</b> <span lang="X-NONE">Leia o trecho abaixo do texto “A pobreza da riqueza” de
Cristóvam Buarque e posteriormente marque o item que corresponde a essa análise
social.<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">"Em nenhum outro país os ricos demonstram
mais ostentação que no Brasil. Apesar disso, os brasileiros ricos são pobres.
São pobres porque compram sofisticados automóveis importados, com todos os
exagerados equipamentos da modernidade, mas ficam horas engarrafados ao lado
dos ônibus de subúrbio. E, às vezes, são assaltados, seqüestrados ou mortos nos
sinais de trânsito. Presenteiam belos carros a seus filhos e não voltam a
dormir tranqüilos enquanto eles não chegam em casa. Pagam fortunas para
construir modernas mansões, desenhadas por arquitetos de renome, e são
obrigados a escondê-las atrás de muralhas, como se vivessem nos tempos dos
castelos medievais, dependendo de guardas que se revezam em turnos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">Os ricos brasileiros usufruem privadamente tudo
o que a riqueza lhes oferece, mas vivem encalacrados na pobreza social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">Há um grave quadro de pobreza entre os ricos
brasileiros. E esta pobreza é tão grave que a maior parte deles não percebe.
Por isso a pobreza de espírito tem sido o maior inspirador das decisões
governamentais das pobres ricas elites brasileiras. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">Se percebessem a riqueza potencial que há nos
braços e nos cérebros dos pobres, os ricos brasileiros poderiam reorientar o
modelo de desenvolvimento em direção aos interesses de nossas massas populares.
Liberariam a terra para os trabalhadores rurais, realizariam um programa de
construção de casas e implantação de redes de água e esgoto, contratariam
centenas de milhares de professores e colocariam o povo para produzir para o
próprio povo. Esta seria uma decisão que enriqueceria o Brasil inteiro - os
pobres que sairiam da pobreza e os ricos que sairiam da vergonha, da
insegurança e da insensatez. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">Mas isso é esperar demais. Os ricos são tão
pobres que não percebem a triste pobreza em que usufruem suas malditas
riquezas". <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">(Retirado de:
http://www.portalbrasil.net/reportagem_cristovambuarque.htm em 12 de novembro
de 2012).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">a) No
Brasil o contraste entre ricos e pobres é de clara observação não só econômica
quanto cultural, decorrente dos impactos dos megaeventos que acontecerão em
breve no país.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">b) No
Brasil o contraste entre ricos e pobres é percebido não apenas no âmbito
econômico, mas também no espiritual, o que se pode esperar é uma maior
equalização do social, mesmo que difícil, pois a elite brasileira detém o poder
segregador.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span lang="X-NONE" style="font-family: Times, Times New Roman, serif;">c) A
elite brasileira, que se coloca no poder a duros custos de investimentos
públicos e esforços privatistas não percebem a pobreza do país no qual estão se
inserindo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><span lang="X-NONE">d) Os
engarrafamentos que crescem à medida que as compras de veículos automotores
aumentam, não são percebidos como fatores sociais mais amplos que abrangem toda
uma conjuntura política de equalização social.</span><o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>8)</b> Observe
a tirinha de “marcianeurotica.com.br” e marque o item correto correspondente.<o:p></o:p></span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiPt3pL0WIxeqDI-NJXh_Sl66D4biXgYwcWDcW_avA6hJk9GVw5zXeRd7XnuvmPiRAlZhvnN8DCnVfodMbW8ZL21nqPvW7dESyv_pKu1kznfvgSyGtJ5kIwNd7D5xX7QbIt1r7QjC9xXdiH/s1600/NEUROTICA.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><span style="font-family: Times, Times New Roman, serif;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiPt3pL0WIxeqDI-NJXh_Sl66D4biXgYwcWDcW_avA6hJk9GVw5zXeRd7XnuvmPiRAlZhvnN8DCnVfodMbW8ZL21nqPvW7dESyv_pKu1kznfvgSyGtJ5kIwNd7D5xX7QbIt1r7QjC9xXdiH/s1600/NEUROTICA.jpg" height="400" width="178" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) A
relação que se demonstra na tirinha é uma relação de companheirismo e afinidade
de laços construídas nas novas empresas que se reestruturam após as crises do
sistema capitalista industrial do século XIX.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) A
relação que se demonstra na tirinha é a vivida pela maioria dos trabalhadores
empregados em empresas privadas, pois não possuem de fato direitos de
liberdade, onde precisam se “assujeitar” diante do poder patronal.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c)A
posição das mulheres nas grandes empresas ainda é uma posição inferior, tendo
que muitas vezes demonstrar uma certa masculinidade para ocupar os cargos
restritamente masculinos, como por exemplo, o de gerente.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) O
taylorismo inseriu nas grandes empresas e fábricas a possibilidade de maior
liberdade para os trabalhadores, formando equipes de trabalho, sendo no começo
do século XX a grande marca da produção automobilística.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) O fordismo inseriu nas grandes
empresas e fábricas a possibilidade de maior liberdade para os trabalhadores,
formando equipes de trabalho, sendo no começo do século XX a grande marca da
produção automobilística.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>9)</b> (UEL – 2004) “O aumento da
produtividade econômica, que por um lado produz as condições mais justas para
um mundo mais justo, confere por outro lado ao aparelho técnico e aos grupos
sociais que o controlam uma superioridade imensa sobre o resto da população. O
indivíduo se vê completamente anulado em face dos poderes econômicos. Ao mesmo
tempo, estes elevam o poder da sociedade sobre a natureza a um nível jamais
imaginado. Desaparecendo diante do aparelho a que serve, o indivíduo se vê, ao
mesmo tempo, melhor do que nunca provido por ele. Numa situação injusta, a
impotência e a dirigibilidade da massa aumentam com a quantidade de bens a ela
destinados.” <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">(ADORNO, Theodor W; HORKHEIMER,
Max. Dialética do esclarecimento. Trad. De Guido Antonio de Almeida. Rio de
Janeiro: Jorge Zahar Editor, 1997. p. 14.)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">De acordo com o texto de Adorno e
Horkheimer, é correto afirmar:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">a) A alta capacidade produtiva da
sociedade garante liberdade e justiça para seus membros, independentemente da
forma como ela se estrutura, controlando ou não seus membros.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">b) O “desaparecimento” do indivíduo
diante do aparato econômico da sociedade se deve à incapacidade dos próprios
cidadãos em se integrarem adequadamente ao mercado de trabalho.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">c) A ciência e a técnica,
independente de quem tem seu controle, são as responsáveis pela circunstância
de muitos estarem impossibilitados de atingir o status de sujeito numa
sociedade altamente produtiva.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">d) O fato de a sociedade produzir
muitos bens, valendo-se da ciência e da técnica, poderia representar um grau
maior de justiça para todos; no entanto, ela anula o indivíduo em função do
modo como está organizada e como é exercido o poder.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">e) O alto grau de autonomia das
massas na sociedade capitalista contemporânea é resultado do avançado domínio
tecnológico alcançado pelo homem.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;"><b>10)</b> (UEL) Fordismo é um termo que se
generalizou a partir da concepção de Antonio Gramsci, que o utiliza para
caracterizar o sistema de produção e gestão empregado por Henry Ford, em sua
fábrica, a <i>Ford Motor Co</i>. em Highland
Park, Detroit, em 1913. O método fordista de organização do trabalho produziu surpreendente
crescimento da produtividade, garantindo, assim, produção em larga escala para
consumo de massa. O papel desempenhado pelo fordismo, enquanto sistema
produtivo, despertou, por exemplo, a atenção de Charles Chaplin, que o retratou
com ironia no filme <i>Tempos Modernos</i>. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: Times, Times New Roman, serif;">Assinale a alternativa que
apresenta características desse método de gestão e de organização técnica da
produção de mercadorias:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Unidade entre concepção
e execução, instaurando um trabalho de conteúdo enriquecido, preservando-se, assim,
as qualificações dos trabalhadores.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Substituição do
trabalho fragmentado e simplificado, típico da Revolução Industrial, pelas
“ilhas de produção”, onde o trabalho é realizado em equipes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) Supressão progressiva
do trabalhador taylorizado e, consequentemente, combate ao “homem boi”,
realizador de trabalhos desqualificados, restituindo-se, em seu lugar, o
trabalhador polivalente.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) Controle dos tempos e
movimentos do trabalho, com a introdução da esteira rolante e de salários mais
elevados em relação à média paga nas demais empresas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo10; text-align: justify; text-indent: 0cm;">
</div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) Redução das distâncias
hierárquicas no interior da empresa, como forma de estimular o trabalho em
grupos, resultando em menos defeitos de fabricação e maior produção.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br />
<b><span style="font-size: large;">INTRODUÇÃO À SOCIOLOGIA E MARX, DURKHEIM E WEBER</span></b></span><br />
<span style="font-family: Times, Times New Roman, serif;"><br />
</span><br />
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>1)</b> <!--[endif]-->Leia o texto abaixo e
marque a alternativa correta:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">“A história de todas as sociedades
que existiram até nossos dias tem sido a história das lutas de classes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Homem livre e escravo, patrício e
plebeu, barão e servo, mestre de corporação e companheiro, numa palavra,
opressores e oprimidos, em constante oposição, têm vivido numa guerra
ininterrupta, ora franca, ora disfarçada; uma guerra que terminou sempre, ou
por uma transformação revolucionária, da sociedade inteira, ou pela destruição
das duas classes em luta.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Nas primeiras épocas históricas,
verificamos, quase por toda parte, uma completa divisão da sociedade em classes
distintas, uma escala graduada de condições sociais. Na Roma antiga encontramos
patrícios, cavaleiros, plebeus, escravos; na Idade Média, senhores, vassalos,
mestres, companheiros, servos; e, em cada uma destas classes, gradações
especiais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">A sociedade burguesa moderna, que
brotou das ruínas da sociedade feudal, não aboliu os antagonismos de classe.
Não fez senão substituir novas classes, novas condições de opressão, novas
formas de luta às que existiram no passado.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Entretanto, a nossa época, a época
da burguesia, caracteriza-se por ter simplificado os antagonismos de classe. A
sociedade divide-se cada vez mais em dois vastos campos opostos, em duas
grandes classes diametralmente opostas.”<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) O texto faz parte do
Manifesto do Partido Comunista, que foi escrito por Karl Marx e Friedrich Engels,
onde podemos ver uma análise histórica e social das construções das sociedades.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) O texto foi escrito por
Max Weber e faz parte da Ética Protestante e o Espírito do Capitalismo, onde
podemos ver uma análise pautada no historicismo e na compreensibilidade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) O texto faz parte do
livro de Durkheim chamado “Da divisão do trabalho social”, onde ele indica como
o trabalho era dividido em classes opostas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) O texto é obra de uma
análise ligada ao evolucionismo social, pois entende que as sociedades regrediram
com o tempo, de um estágio mais avançado para um mais simples.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) O texto apresenta-nos
uma visão conservadora sobre a possibilidade de mudança social, fruto da
análise de Émile Durkheim.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>2)</b><b> </b> Ainda com relação ao
texto da questão anterior, marque a alternativa correta que identifica as duas
grandes classes diametralmente opostas que constituem a sociedade moderna:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Escravos e Senhores<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Trabalhadores e
Não-Trabalhadores<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) Burguesia e
Proletariado<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) Patrício e Plebeu<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) Opressores e Oprimidos<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>3)</b> <!--[endif]-->Leia o texto abaixo e
marque a alternativa correta:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">“(...) o espírito de intenso
trabalho, de progresso, ou como se queira chamá-lo e cujo despertar se esteja
propenso a atribuir ao Protestantismo, não deve ser entendido, como é a
tendência, como uma alegria de viver ou por qualquer outro sentido ligado ao
Iluminismo. O velho Protestantismo de Lutero, Calvino, Knox e Voet tinha bem
pouco a ver com o que é hoje chamado de progresso. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Aquele era abertamente hostil a
aspectos inteiros da vida moderna, que hoje não são mais contestados nem pelos
religiosos mais ferrenhos. Se quisermos encontrar uma relação interna entre
certas expressões do velho espírito protestante e a cultura capitalista
moderna, deveremos tentar encontrá-la, bem ou mal, não na alegria de viver mais
ou menos materialista, ou ao menos anti-ascética, mas nas suas características
puramente religiosas. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Mostesquieu (<i>Esprit des Lois</i>, Livro XX, cap, 7) diz dos ingleses que “foram, de
todos os povos, os que mais progrediram em três coisa importantes: na religião,
no comércio e na liberdade”. Não seria possível que sua superioridade comercial
e sua adaptação às instituições políticas liberais tivessem, de algum modo,
relação com a religiosidade que Mostesquieu lhes atribui?”<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) O texto faz parte do
Manifesto do Partido Comunista, que foi escrito por Karl Marx e Friedrich Engels,
onde podemos ver uma análise histórica e social das construções das sociedades.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) O texto é obra de uma
análise ligada ao evolucionismo social, pois entende que as sociedades regrediram
com o tempo, de um estágio mais avançado para um mais simples.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) O texto faz parte do
livro de Durkheim chamado “Da divisão do trabalho social”, onde ele indica como
o trabalho era dividido em classes opostas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) O texto foi escrito por
Max Weber e faz parte da Ética Protestante e o Espírito do Capitalismo, onde
ele atribui sentido ao agir capitalista ao <i>ethos</i>
religioso protestante.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) O texto traz uma clara
crítica à religião como uma forma de alienação dos povos, fruto das análises
críticas de Karl Marx e Friedrich Engels.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>4)</b> <!--[endif]-->Leia o texto abaixo e
marque a alternativa correta:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">“Partindo da afirmação de que ‘os
fatos sociais devem ser tratados como coisas’, forneceu uma definição do normal
e do patológico aplicada a cada sociedade, em que o normal seria aquilo que é
ao mesmo tempo obrigatório para o indivíduo e superior a ele, o que significa
que a sociedade e a consciência coletiva são entidades morais, antes mesmo de
terem uma existência tangível. Essa preponderância da sociedade sobre o
indivíduo deve permitir a realização deste, desde que consiga integrar-se a
essa estrutura.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Para que reine certo consenso nessa
sociedade, deve-se favorecer o aparecimento de uma solidariedade entre seus
membros. Uma vez que a solidariedade varia segundo o grau de modernidade da
sociedade, a norma moral tende a tornar-se norma jurídica, pois é preciso
definir, numa sociedade moderna, regras de cooperação e troca de serviços entre
os que participam do trabalho coletivo”.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) O texto faz parte do
Manifesto do Partido Comunista, que foi escrito por Karl Marx e Friedrich Engels,
onde podemos ver uma análise histórica e social das construções das sociedades.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) O texto foi escrito por
Max Weber e faz parte da Ética Protestante e o Espírito do Capitalismo, onde
podemos ver uma análise pautada no historicismo e na compreensibilidade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) O texto é obra de uma
análise ligada ao evolucionismo social, pois entende que as sociedades regrediram
com o tempo, de um estágio mais avançado para um mais simples.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) O texto quer nos
mostrar que no âmbito jurídico, característica das sociedades primitivas, a
moral, que é característica das sociedades modernas, perde seu valor diante das
relações sociais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">e) O texto aborda o
pensamento de Émile Durkheim, pois podemos ver palavras-chaves da análise
social deste autor como: solidariedade, fatos sociais e patológico.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>5)</b><b> </b> <!--[endif]-->“O darwinismo social,
além de justificar o colonialismo da Europa no restante do mundo, refletia o
grande otimismo com que o progresso material da industrialização era percebido
pelo europeu. Apesar desse otimismo em relação ao caráter apto e evoluído da
sociedade europeia, o desenvolvimento industrial gerava, a todo momento, novos
conflitos sociais. Os empobrecidos e explorados – camponeses e operários –
organizavam-se, exigindo mudanças políticas e econômicas. Admitiam-se, então,
dois tipos diferentes de movimento na sociedade. Um levaria à evolução social:
segundo a lei universal, as sociedades mais simples se tornariam mais
complexas, e as sociedades menos avançadas se tornariam mais evoluídas. Outro
procuraria ajustar todos os indivíduos às condições estabelecidas, garantindo o
melhor funcionamento da sociedade, o bem comum e os anseios da maioria da
população. Esses dois movimentos elegiam o progresso como princípio das
transformações sociais em direção à evolução das sociedades e à ordem, o
princípio regulador do ajustamento e da integração em torno de um objetivo
comum.” <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">(COSTA, Cristina. Sociologia:
introdução à ciência da sociedade, 2010, p. 34)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Marque o item que corresponde ao
pensamento a-presentado no texto acima:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) O
Iluminismo que acreditava em um progresso natural da humanidade baseado na luz
racional e nos métodos Positivistas do fazer científico para com-preensão e
organização da sociedade que ajudaria no seu processo de desenvolvimento.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Auguste
Comte e Émile Durkheim foram críticos desse método positivista e do paradigma
evolucio-nista com bases no darwinismo social, acreditavam que as sociedades
não evoluiam em um processo linear do mais simples para o mais complexo, mas
sim em um processo interno de melhoramento cultu-ral.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) Ordem
e Progresso como lemas da Sociologia Positivista foram as grandes bases de toda
e qualquer evolução científica e social que permaneceu como paradigma do
Renascimento à Revolução Industrial.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) São
filhos desse tempo: Auguste Comte, Karl Marx, Émile Durkheim e Max Weber, todos
repre-sentando esse ideal darwinista social de análise soci-al para indicar os
processos de evolução econômica, política e social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">e) Camponeses
e Operários representam, em maior parte, a contraposição à evolução natural das
socie-dades industriais capitalistas que se consolidaram no século XIX na
Europa, levando o padrão europeu de vida com o neocolonialismo que atingiu
África e Oceania para o restante do mundo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>6)</b><b> </b> São pensadores que
ajudaram a consolidar no mundo moderno nascente um pensamento mais na-tural,
humano e real, podemos dizer científico, ten-tando se desvencilhar das
explicações religiosas, que dominaram o período medieval, para a vida em
soci-edade:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) Thomas
Morus, Agostinho e Sócrates.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Gregório
X, Maquiavel e Carlos Magno.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) Galileu
Galilei, Leonardo DaVinci e Aristóteles.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) Tommaso
Campanella, Francis Bacon e Tomás de Aquino.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">e) Maquiavel, Francis Bacon e
Thomas Morus.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>7)</b><b> </b> <!--[endif]-->Max Weber (1864 –
1920), sociólogo alemão, tinha como principal preocupação a racionalidade dos
homens e de suas construções. Weber chegou à conclusão que o homem, o indivíduo
era o agente social, o construtor de sua própria sociedade, sendo dele a
partida para a significação e construção do mundo. Esse caráter deu a Weber um sentido
existencialista, pois ele identificou que era preciso que os homens agissem e
tomassem posições para a significação. Ele elencou 4 tipos ideais de ação
humana que são:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) Tradicional,
Ético, Moral e Revolucionário<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Tradicional,
Ético, Político e Emocional<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) Afetiva,
Valorativa, Tradicional e Finalista.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) Afectual,
Ético, Político e Tradicional<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">e) Normal,
Supernormal, Egoísta e Altruísta.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>8)</b><b> </b> Segundo os tipos ideais
de ação social para Max Weber, aquela ação que é um tipo que nos leva a crer na
existência de um costume enraízado no nosso conví-vio maior e anterior a nós
mesmos, o qual nos faz agir sem questionar seu fundamento ou sua origem, como o
ato de pedir benção aos pais na hora de dor-mir é uma ação:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) Tradicional <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Racional<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) Afectual <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) Valorativa<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">e) Moral<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;"><b>9)</b> (UEL – 2003) Um jovem que havia ingressado
recentemente na universidade foi convidado para uma festa de recepção de calouros.
No convite distribuído pelos veteranos não havia informação sobre o traje
apropriado para a festa. O calouro, imaginando que a festa seria formal,
compareceu vestido com traje social. Ao entrar na festa, em que todos estavam
trajando roupas esportivas, causou estranheza, provocando risos, cochichos com
comentários maldosos, olhares de espanto e de admiração. O calouro não estava
vestido de acordo com o grupo e sentiu as represálias sobre o seu
comportamento. As regras que regem o comportamento e as maneiras de se conduzir
em sociedade podem ser denominadas, segundo Émile Durkheim (1858 - 1917), como
fato social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Considere as afirmativas abaixo
sobre as caracte-rísticas do fato social para Émile Durkheim.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">I. O fato social é todo fenômeno
que ocorre ocasi-onalmente na sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">II. O fato social caracteriza-se
por exercer um poder de coerção sobre as consciências individuais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">III. O fato social é exterior ao
indivíduo e apresenta-se generalizado na coletividade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">IV. O fato social expressa o
predomínio do ser in-dividual sobre o ser social.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Assinale a alternativa correta.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) Apenas as afirmativas I e II são
corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Apenas as afirmativas I e IV são
corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) Apenas as afirmativas II e III
são corretas.</span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) Apenas as afirmativas I, III e
IV são corretas.<o:p></o:p></span><br />
<span style="font-family: Times, Times New Roman, serif;"><br /></span>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>10)</b> <!--[endif]-->Sobre o surgimento da
Sociologia, podemos afirmar que:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">I – A consolidação do sistema
capitalista na Europa no século XIX forneceu os elementos que serviram de base
para o surgimento da Sociologia enquanto ciência particular.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">II – O homem passou a ser visto, do
ponto de vista sociológico, a partir de sua inserção na sociedade e nos grupos
sociais que a constituem.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">III – Aquilo que a Sociologia
estuda constitui-se historicamente como o conjunto de relacionamentos que os
homens estabelecem entre si na vida em sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">IV – Interessa para a Sociologia,
não indivíduos isolados, mas inter-relacionados com os diferentes grupos
sociais dos quais fazem parte, como a escola, a família, as classes sociais e
etc.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) II e III estão corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) I e IV estão corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) I, III e IV estão corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) II, III e IV estão corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">e) Todas as afirmativas estão
corretas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>11)</b> <!--[endif]-->(UEL – 2003) A
Sociologia é uma ciência moderna que surge e se desenvolve juntamente com o
a-vanço do capitalismo. Nesse sentido, reflete suas principais transformações e
procura desvendar os dilemas sociais por ele produzidos. Sobre a emergência da
sociologia, considere as afirmativas a seguir:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">I. A
Sociologia tem como principal referência a explicação teológica sobre os
problemas sociais de-correntes da industrialização, tais como a pobreza, a
desigualdade social e a concentração populacional nos centros urbanos;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">II. A
Sociologia é produto da Revolução Industrial, sendo chamada de “ciência da
crise”, por refletir sobre a transformação de formas tradicionais de
existência social e as mudanças decorrentes da urbanização e da industrialização;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">III. A emergência da Sociologia só pode ser compreendida se for
observada sua correspondência com o cientificismo europeu e com a crença no poder
da razão e da observação, enquanto recursos de produção do conhecimento;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">IV. A
Sociologia surge como uma tentativa de romper com as técnicas e métodos das
ciências naturais, na análise dos problemas sociais decorrentes das reminiscências
do modo de produção feudal;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Estão corretas as afirmativas:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) I
e III c) II e IV e) I, III e IV<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) II
e III d) I, II e IV<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>12)</b> Dos pensadores abaixo,
marque a opção que re-presenta os três principais “geradores” da Sociologia como
uma ciência que procura entender as dinâmicas da sociedade, com um viés
diferente do da Filosofia tradicional.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) Augusto
Comte, Maquiavel e Thomas Hobbes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Aristóteles,
Agostinho e Maquiavel.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) Émile
Durkheim, Max Weber e Karl Marx.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) Émile
Durkheim, Maquiavel e Thomas Morus.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>13)</b><b> </b> <!--[endif]-->Se levarmos em
consideração que as Ciências Sociais estudam as ações que interferem, são
produzidas ou causas da sociedade, dos itens abaixo, marque aquele que pode ser
chamado de ação social, objeto de estudo das Ciências Sociais:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Enterrar os mortos c) Dormir<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->Respirar d) Piscar os olhos<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>14)</b> <!--[endif]-->Marque o item abaixo
que representa a ciência que estuda e pesquisa as semelhanças e diferenças culturais
entre os vários agrupamentos humanos, assim como as práticas culturais, suas
origens e suas evoluções:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Ciência Política c)
Antropologia<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->Sociologia d) Economia<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>15)</b><b> </b> <!--[endif]-->Após a Idade Média, há
um período de transição entre o século XV e XVI para a Idade Moderna, que
significou ruptura com a tradição anterior cristã (fundamentada em Deus) e
passou-se a valorizar o homem. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">Marque a alternativa que mais
representa essa tran-sição:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) A
mudança de perspectiva sobre a ciência foi uma das maiores contribuidoras para
essa grande revolução do pensamento humano, entre a Idade Média e a Modernidade.
Foi a época dos grandes tratados científicos como o “Princípios Matemáticos da
Filosofia Natural” de Isaac Newton e das grandes descobertas da tecnologia de
aviação.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Essa
mudança de perspectiva tem grande influência de cientistas como Copérnico, da
Vinci e o também filósofo Francis Bacon, que acabaram por rom-per com os
paradigmas dos dogmas cristãos impostos pela Igreja Católica na Idade Média
dando ao homem maior importância do que tinha nesse período anterior.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">c) O
Papa Leão X (Giovanni di Lorenzo de Medici), no começo do século XVI já
afirmava a morte do pensamento da Igreja na vida dos homens, afirmava também
que a fé passou toda a Idade Média subjugando a razão, o que não poderia
ocorrer, pois tratavam-se de duas coisas de natureza distintas. Dando assim
terreno para a nascente política de Estado laico que se consolidou na Modernidade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">d) A
liberdade, a responsabilidade e a razão são três instâncias do homem que nunca
poderão estar sub-jugadas a qualquer lei que lhe venha de fora. Sendo assim, as
escolhas dos homens sempre serão pautadas na sua própria vontade e afirmação de
si e não na vontade e afirmação de um deus.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">16) <!--[endif]-->Com relação a questão
anterior, como se chama esse período entre os séculos XIV e XVI, que marca a
transição do pensamento medieval para o pensa-mento moderno?<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">a) Pre-modernismo c)
Renascimento<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">b) Arcadismo d) Idade Moderna<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;">17) <!--[endif]-->De acordo com o
pensamento do francês Émile Durkheim, marque o item correto:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Fato Social é toda ação
humana que envolve liberdade de escolha.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) Fato Social são
fenômenos que a Sociologia estuda, tendo como características a coercitividade, a
generalidade e a exterioridade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) A Consciência Coletiva
é a vontade que todos que vivem na mesma sociedade de fazerem as mesmas coisas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) As sociedades evoluem
de estados mais primitivos para estados mais avançados, mudando respectivamente
sua solidariedade, da orgânica para a mecânica.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;"><b>18)</b><span style="text-indent: 0cm;"> </span><span style="text-indent: 0cm;">Ocorreu primeiramente
na Inglaterra por volta do século XVIII-XIX, mudando os processos produtivos, retirando
os trabalhadores do campo, do trabalho artesanal e do lar. Criando outras
relações do trabalhador com seu objeto de trabalho, criando também duas classes
antagônicas, a qual Karl Marx denominou “burguesia” e “proletariado”.</span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: Times, Times New Roman, serif;">O trecho acima está falando sobre:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) <!--[endif]-->O Renascimento<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) A Revolução Francesa<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">c) A Revolução Industrial<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">d) A Dinamização do
trabalho<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: Times, Times New Roman, serif;"><b>19)</b><b> </b> <!--[endif]-->O pensamento de que as
sociedades evoluíram de estágios primitivos a estágios bárbaros e depois
estágios civilizados, tendo como modelo padrão de civilização as grandes
cidades europeias do século XIX chamamos de:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">a) Evolucionismo
Social c) Positivismo<o:p></o:p></span></div>
<br />
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: Times, Times New Roman, serif;">b) <!--[endif]-->Organicismo d) Funcionalismo<o:p></o:p></span></div>
</div>
</div>
<span style="font-family: Times, Times New Roman, serif;"><br /></span>
<br />
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<br /></div>
Unknownnoreply@blogger.com1tag:blogger.com,1999:blog-1897887958861896694.post-58242495449570407462014-04-30T17:24:00.002-03:002016-06-08T16:22:24.035-03:00Questões de Filosofia para o Ensino Médio e Fundamental II<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span>
<br />
<div style="text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Sabemos que a obrigatoriedade do ensino de Filosofia no Ensino Básico ainda passa por dificuldades, no que tange a material didático, para alunos e para professores, e o sofrimento que alguns de nossos colegas, jovens professores passam para elaborar suas questões, muitas vezes da cabeça, tomando dias...</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Para isso, decidi criar uma parte neste blog dedicado a troca de questões...</span></div>
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span>
<br />
<div style="text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Como sou professor desde 2011, sei como é o processo de elaboração de uma prova, pelo menos eu sofri bastante nos meus primeiros dois anos, tendo que inventar questões, procurar textos, referências, adequar linguagem...</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Então, vou compartilhar algumas das questões que já elaborei para avaliações aqui.</span></div>
<div style="text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div style="text-align: justify;">
<b><span style="color: #990000; font-family: "arial" , "helvetica" , sans-serif;">OBSERVAÇÃO: ESTOU COMPARTILHANDO ALGUMAS QUESTÕES FRUTO DO MEU TRABALHO E ESFORÇO PESSOAL, ALGUMAS PEGUEI NA PRÓPRIA INTERNET, MAS ESTÃO REFERENCIADAS, SEMPRE.</span></b></div>
<div style="text-align: justify;">
<b><span style="color: #990000; font-family: "arial" , "helvetica" , sans-serif;">PORTANTO, NÃO APOIO A LIVRE CÓPIA, SE POSSÍVEL, SEMPRE QUE POSSÍVEL, REFERENCIAR DE ONDE FORAM TIRADAS AS QUESTÕES, OU PRODUZIR SUAS PRÓPRIAS.</span></b><br />
<b><span style="color: #990000; font-family: "arial" , "helvetica" , sans-serif;"><br /></span></b>
<b><span style="color: #990000; font-family: "arial" , "helvetica" , sans-serif;">Quem quiser contribuir, manda um email para mim, ou deixa um comentário.</span></b></div>
<div style="text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<o:p><span style="font-family: "arial" , "helvetica" , sans-serif;"> <b>TEORIA DO CONHECIMENTO</b></span></o:p></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">1) Kant,
embora alemão, tendo vivido no século XVIII foi um grande entusiasta da
Revolução Francesa. Ele procurou não só unir, mas, sobretudo ultrapassar, no
sentido de responder aos anseios deixados pelos limites das correntes que
propunham o estudo do pensamento humano, o Racionalismo de Descartes e Leibniz
e o Empirismo de John Locke. Kant procurou uma saída tanto para o Racionalismo
extremado que afirmava que o conhecimento sobre as coisas seria puramente de
ordem racional, como para o Empirismo, onde afirmava que as experiências são o
caminho para o conhecimento. Nesta saída Kant propunha:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Tanto
o Racionalismo como o Empirismo estavam equivocados e era preciso criar uma
nova forma de entender como se constrói o conhecimento, esta nova forma seria o
da Razão Pura Prática.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b) </b> Tanto
o Racionalismo como o Empirismo tinham sua parcela de verdade, o primeiro no
que dizia que o conhecimento é racional, e o segundo, no que dizia que o
conhecimento é experiencial, porém para Kant haveria estruturas prévias no
sujeito, estruturas cognitivas a priori, que só se completavam com a experiência,
a posteriori.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Kant
propunha o Idealismo Transcendental, que consiste na negação da realidade física
a favor da realidade do pensamento puro prático, aproximando assim as duas
correntes citadas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Kant
na verdade não conseguiu afirmar uma outra saída para o impasse entre
Racionalismo e Empirismo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) Kant
encontra a resposta para o impasse na afirmação do Imperativo Categórico, que
tinha a Boa Vontade como primeiro princípio de toda ação, portanto, tanto
Descartes quanto Locke estavam corretos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">2) O
pensamento do filósofo alemão, Immanuel Kant, situa-se dentro do período
histórico do Iluminismo. O que esta afirmação implica?<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Kant
acreditava que era preciso uma revolução socialista para quebrar o paradigma da
falta de liberdade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> Kant
acreditava na Razão como guiadora fundamental do homem em contraposição a
misticidade e dogmaticidade cristã do período medieval.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Kant
acreditava que os homens caminhavam para um reino definitivo de liberdade,
igualdade e fraternidade que viria após a negação da ascenção burguesa.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Kant
acreditava que a Alemanha, assim como a França, vivia um período de forte repressão
política e social que precisaria ser negada desde a raiz.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">3) <!--[endif]--><i>“Os pensadores que defendiam estes ideais acreditavam
que o pensamento racional deveria ser levado adiante substituindo as crenças
religiosas e o misticismo, que, segundo eles, bloqueavam a evolução do homem. O
homem deveria ser o centro e passar a buscar respostas para as questões que,
até então, eram justificadas somente pela fé.
O apogeu deste movimento foi atingido no século XVIII, e, este, passou a
ser conhecido como o Século das Luzes.”</i> <o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">O movimento ao qual o texto se refere é:</span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> Iluminismo c) Modernismo<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Racionalismo
d) Criticismo<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>4)</b> <!--[endif]-->Segundo
Kant, em seu texto “Resposta à Pergunta: O que é o Esclarecimento?”, diz que a
saída do homem de sua menoridade, da qual ele próprio é culpado significa:<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">a) A capacidade de guiar-se por si mesmo após
completar 18 anos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> O Esclarecimento<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) A Iluminação<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">d) O pleno desenvolvimento da Razão.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>5)</b> Para Kant
só temos acesso às coisas enquanto fenômenos para uma consciência. O que a
realidade é, em si mesma, o que Kant chama de coisa-em-si, não é matéria de
conhecimento humano, sendo, portanto, incognoscível (aquilo que não pode ser
conhecido). <o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">Porque a coisa-em-si não pode ser conhecida?<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> Porque
para Kant é preciso passar pela experiência para ser conhecida, e nós não
podemos experienciar a realidade em si mesma das coisas, ou seja, a coisa-em-si.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Porque
a coisa-em-si, embora possa ser afirmada em pensamento não existe de fato.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) O
mundo estando dividido entre fenomênico e noumênico, apenas alguns raros
conseguem ultrapassar o mundo fenomênico, alcançando assim o mundo noumênico,
onde está a realidade em si mesma.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">d) A
coisa-em-si não pode ser conhecida porque Kant afirma, pelo Idealismo Transcendental,
que todas as coisas são o que são como são apresentadas, não havendo divisão
entre coisa-em-si e fenômeno apresentado.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">e) A
coisa-em-si pode ser conhecida através da liberdade e da autonomia, como não somos
livres não a conhecemos.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>6)<span style="font-weight: normal;"> </span></b>“O pensador
britânico [Francis Bacon], preocupado com a exagerada abstratividade das
teorias tradicionais, herdadas da Idade Média, empenhou-se numa enérgica revalorização
de um conhecimento que permanecesse mais próximo do nível empírico, da experiência,
da observação direta dos fatos. Para ele, era preciso levar os seres humanos ao
‘trato direto das coisas’, para ajudá-los a se libertar do cipoal de noções
falsas que lhes eram inculcadas (...)”. (KONDER,
2002, p. 18).<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">As noções falsas para Francis Bacon eram chamadas e
divididas em:<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Mitos,
e eram divididas em: Mitologia Grega, Mitologia Romana e Mitologia Nórdica.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Ideologias,
e eram divididas em: Ideologia burguesa e Ideologia proletária.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Ídolos,
e eram divididos em: Ídolos da Tribo, Ídolos da Sociedade, Ídolos do Teatro e
Ídolos da Linguagem.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d)</b> Ídolos,
e eram divididos em: Ídolos da Tribo, Ídolos do Foro, Ídolos da Caverna e
Ídolos do Teatro.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">e) Organum, dividida em velho e novo Organum.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>7)<span style="font-weight: normal;"> </span></b>René
Descartes (1596 – 1650), filósofo moderno e racionalista, dizia que existem
dois princípios que impedem o conhecimento verdadeiro. Quais seriam?<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">a) A prevenção, que é a facilidade com que nosso
espírito se deixa levar pelas opiniões e ideias alheias, sem se preocupar em
verificar se elas são ou não verdadeiras; e a precipitação, que é a facilidade
e a velocidade com que nossa vontade nos faz emitir juízos sobre as coisas
antes de verificarmos se nossas ideias são ou não verdadeiras.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">b) A evidencialidade, que é a possibilidade de tomar
algo como axiomático, ou seja, ao ter algo à frente, já poderíamos falar tudo
sobre o que aquilo poderia representar, podendo ocorrer erros posteriormente em
uma análise mais pormenorizada; e a prepotência, que é acreditar-se mais
inteligente e mais certo que outros, podendo assim, dificilmente estar errado.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">c) A falta de racionalidade e a falta de cientificidade
que impedem que se chegue ao conhecimento verdadeiro sobre todas as coisas de
forma coesa.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d)</b> A precipitação, que é a facilidade com que nosso
espírito se deixa levar pelas opiniões e ideias alheias, sem se preocupar em
verificar se elas são ou não verdadeiras; e a previsão, que é a facilidade e a
velocidade com que nossa vontade nos faz emitir juízos sobre as coisas antes de
verificarmos se nossas ideias são ou não verdadeiras.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) A previsão, que é a facilidade com que nosso espírito
se deixa levar pelas opiniões e ideias alheias, sem se preocupar em verificar
se elas são ou não verdadeiras; e a antecipação, que é a facilidade e a
velocidade com que nossa vontade nos faz emitir juízos sobre as coisas antes de
verificarmos se nossas ideias são ou não verdadeiras.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>8)<span style="font-weight: normal;"> </span></b><!--[endif]-->“Tudo o que
sabemos existir nos é dado pelas sensações e percepções, portanto, pela experiência.
Visto que a experiência nos mostra e nos dá a conhecer apenas as coisas
particulares e singulares, somente elas existem. Por conseguinte, as ideias
gerais ou universais não correspondem a realidades ou a essências existentes,
mas são <i>nomes</i> que instituímos por
convenção para organizar nosso pensamento e nossos discursos.” (CHAUÍ, 2010, p. 50).<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">Esta afirmação representa o pensamento:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->De Platão.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->De Descartes.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Do Racionalismo
em geral.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d) </b> <!--[endif]-->Do Empirismo em
geral.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->Dos filósofos
modernos.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>9)<span style="font-weight: normal;"> </span></b><!--[endif]-->Jhon Locke
escreve no seu “Ensaio sobre o Entendimento Humano”:<i><o:p></o:p></i></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><i>“Visto que o
entendimento situa o homem acima dos outros seres sensíveis e dá-lhe toda
vantagem e todo domínio que tem sobre eles, seu estudo consiste certamente num
tópico que, por sua nobreza, é merecedor de nosso trabalho de investigá-lo. O
entendimento, como o olho, que nos faz ver e perceber todas as outras coisas,
não se observa a si mesmo; requer arte e esforço situá-lo a distância e fazê-lo
seu próprio objeto.”</i><o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">O que queria dizer?<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Que o ser humano
é mais importante que os outros seres, pois é óbvio a sua possibilidade de mudança
e de adaptação da natureza para sua vida.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <span style="font-family: "arial" , "helvetica" , sans-serif;"></span><!--[endif]-->Que todo homem
deve ser encarado como nobre, diferente do que acreditava a classe da nobreza
dos Estados Modernos, que eram profundamente segregadores e tinham receio do
povo subir ao poder.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c) </b> <!--[endif]-->Que é preciso
estudar o pensamento, porém para isso é preciso um método rígido e preciso por
ser difícil usar o pensamento para pensar o próprio. Iniciando assim a Teoria
do Conhecimento.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Que, assim como
Aristóteles, o conhecimento deveria partir da sensibilidade, tendo assim um “passo-a-passo”
para se chegar ao conhecimento verdadeiro sobre as coisas.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->Que o
entendimento é o olho que vê o que acontece ao redor no mundo e em si, sendo,
portanto, muito complicado enxergar tudo de maneira universal.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>10)<span style="font-weight: normal;"> </span></b>René
Descartes, francês nascido em 1596 e morto em 1650, notabilizou-se sobretudo
por seu trabalho revolucionário na filosofia e na ciência, mas também obteve
reconhecimento matemático por sugerir a fusão da álgebra com a geometria - fato
que gerou a geometria analítica e o sistema de coordenadas que hoje leva o seu
nome. Ele foi uma das figuras-chave na Revolução Científica. <o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">Descartes, por vezes chamado de "o fundador da
filosofia moderna" e o "pai da matemática moderna", é
considerado um dos pensadores mais importantes e influentes da História do
Pensamento Ocidental. Inspirou contemporâneos e várias gerações de filósofos
posteriores; boa parte da filosofia escrita a partir de então foi uma reação às
suas obras ou a autores supostamente influenciados por ele. Muitos
especialistas afirmam que a partir de Descartes inaugurou-se o:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> <!--[endif]-->Racionalismo da
Idade Moderna.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->Empirismo da
Idade Moderna.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Cientificismo do
Renascimento.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->Naturalismo.<o:p></o:p></span></div>
<div style="text-align: justify;">
</div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->Ceticismo.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<b><span style="font-family: "arial" , "helvetica" , sans-serif;">NASCIMENTO DA FILOSOFIA E FILOSOFIA ANTIGA</span></b></div>
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<b><span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></b></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>1)<span style="font-weight: normal;"> </span></b>(UFU 2010 -
adaptada) Em um importante trecho da sua obra <i>Metafísica</i>, Aristóteles se refere a Sócrates nos seguintes termos:
“Sócrates ocupava-se de questões éticas e não da natureza em sua totalidade,
mas buscava o universal no âmbito daquelas questões, tendo sido o primeiro a
fixar a atenção nas definições.”<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(Aristóteles, <i>Metafísica</i>,
A6, 987b 1-3, trad. Marcelo Perine, São Paulo: Loyola, 2002.)<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Com base na Filosofia de Sócrates e no trecho supracitado,
assinale a alternativa correta:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo8; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> <!--[endif]-->O método
utilizado por Sócrates consistia em um exercício dialético, cujo objetivo era
livrar o seu interlocutor do erro e do preconceito – com o prévio
reconhecimento da própria ignorância – , e levá-lo a formular conceitos de
validade universal (definições).<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo8; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->Sócrates era, na
verdade, um filósofo da natureza. Para ele, a investigação filosófica é a busca
pela “Arché”, pelo princípio supremo do Cosmos. Por isso, o método socrático
era idêntico aos utilizados pelos filósofos que o antecederam (Pré-socráticos).<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo8; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) O método
socrático era empregado simplesmente para ridicularizar os homens, colocando-os
diante da própria ignorância. Para Sócrates, conceitos universais são
inatingíveis para o homem; por isso, para ele, as definições são sempre
relativas e subjetivas, algo que confirmou com a máxima “O Homem é a medida de
todas as coisas”.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo8; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->Sócrates desejava
melhorar os seus concidadãos por meio da investigação filosófica. Para ele,
isso implica não buscar “o que é”, mas aperfeiçoar “o que parece ser”. Por
isso, diz o filósofo, o fundamento da vida moral é, em última instância, o egoísmo,
ou seja, o que é o bem para o indivíduo num dado momento de sua existência.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo8; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->Aristóteles como
um continuador das ideias de Sócrates e Platão, principalmente das ideias
ligadas ao âmbito do conhecimento, assemelhava-se e reconhecia-se na afirmação
de que o que é verdadeiro é universal, portanto, um conceito, a definição de um
objeto deve dar-se de forma universal, e o que tem de mais universal no mundo
de que o homem tem acesso é a razão.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>2)<span style="font-weight: normal;"> </span></b><!--[endif]-->(UFU 2002 -
adaptada) “Mas quem fosse inteligente (...) lembrar-se ia de que as
perturbações visuais são duplas, e por dupla causa, da passagem da luz à
sombra, e da sombra à luz. Se compreendesse que o mesmo se passa com a alma,
quando visse alguma perturbada e incapaz de ver, não riria sem razão, mas
reparava se ela não estaria antes ofuscada por falta de hábito, por vir de uma
vida mais luminosa, ou se, por vir de uma maior ignorância a uma luz mais
brilhante, não estaria deslumbrada por reflexos demasiadamente refulgentes
[brilhantes]; à primeira, deveria felicitar pelas suas condições e pelo seu gênero
de vida; da segunda, ter compaixão e, se quisesse troçar dela, seria menos
risível esta zombaria do que aquela que descia do mundo luminoso.”<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(<i>A República</i>,
518 a-b, trad. Maria Helena da Rocha Pereira, Lisboa: Fundação Calouste
Gulbenkian, 1987.)<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Sobre este trecho do livro VII de <i>A República</i> de Platão, é correto afirmar:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo6; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">I. <span style="font-family: "arial" , "helvetica" , sans-serif;"></span><!--[endif]-->A condição de
quem vive nas sombras é digna de compaixão.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo6; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">II. <!--[endif]-->O filósofo, sendo
aquele que passa da luz à sombra, não tem problema em retornar às sombras.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo6; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">III. <!--[endif]-->O trecho
estabelece entre o mundo visível e o inteligível, fundada em uma comparação
entre o olho e a alma.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l7 level1 lfo6; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">IV. <!--[endif]-->No trecho, é
afirmado que o conhecimento não necessita de educação, pois quem se encontraria
nas sombras facilmente se acostumaria à luz.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Marque a alternativa que contém todas as afirmações
corretas:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->II e III <b> c)</b> I e III e) I e II<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l5 level1 lfo7; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]--> I e IV
d) III e IV<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">3) <i>“Além de possuir data e local de nascimento e de
possuir seu primeiro autor, a Filosofia possui um conteúdo preciso ao nascer”</i> (CHAUÍ, 2010, p. 22).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A Filosofia ao nascer tinha como principal conteúdo:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> A
busca de um conhecimento organizado racionalmente sobre o mundo (entendido
enquanto <i>kósmos</i>) e sobre a natureza
(entendida enquanto <i>physis</i>).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) A
Ética e a Política, teorizada nas principais obras da Grécia Antiga como a
Ética a Nicômacos de Aristóteles e nA República de Platão.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) A
crítica a poesia e a literatura, vista pelos filósofos como deturpadoras da
realidade. <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) A
análise crítica dos mitos, propondo uma genealogia da Terra com base nos
conhecimentos da tradição religiosa oriental, que possuía uma maior carga de
consciência crítica.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">4) Os filósofos <span style="font-family: "arial" , "helvetica" , sans-serif;">da Antiguidade Heráclito e Parmêni<span style="font-family: "arial" , "helvetica" , sans-serif;">des podem ser<span style="font-family: "arial" , "helvetica" , sans-serif;"> tidos como os fundadores de duas tradições diferentes de pensamento <span style="font-family: "arial" , "helvetica" , sans-serif;">na Filosofia. </span></span></span></span>Qual a
diferença que existe no pensamento de Heráclito e Parmênides e como isso
influenciaria hoje?<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Heráclito
acredita que o principio de tudo é a água e Parmênides o ar, sendo assim, damos
mais importância hoje a água que o ar para a vida do ser humano, demonstrando
como o pensamento de He-ráclito foi escolhido como o mais importante até os
tempos de hoje.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Parmênides
acredita que o principio de tudo é a água e Heráclito o ar, sendo assim, damos
mais importância hoje a água que o ar para a vida do ser humano, demonstrando
como o pensamento de Parmênides foi escolhido como o mais importante até os
tempos de hoje.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c)</b> Parmênides
pensa que tudo o que existe, existe e sempre existiu como é, enquanto que
Heráclito acredita que tudo flui, tudo muda, assim sendo, o pensamento de
Parmênides instaura uma certa comodidade nas pessoas, e o de Heráclito incita
as lutas por mudança social, por exemplo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Heráclito
pensa que tudo o que existe, existe e sempre existiu como é, enquanto que
Parmênides acredita que tudo flui, tudo muda, assim sendo, o pensamento de
Heráclito instaura uma certa comodidade nas pessoas, e o de Parmênides incita
as lutas por mudança social, por exemplo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">5) (UEL –
2005 adaptada) Sobre a passagem do mito à filosofia, na Grécia Antiga,
considere as afirmações a seguir:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.4pt;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">I. Os poemas homéricos, em razão de muitos de
seus componentes, já contém características essenciais da compreensão de mundo
grega que, posteriormente, se revelaram importantes para o surgimento da
filosofia;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.4pt;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">II. O
naturalismo, que se manifesta nas origens da filosofia, já se evidencia na
própria religiosidade grega, na medida em que nem homens nem deuses são
compreendidos como perfeitos;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.4pt;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">III. A
humanização dos deuses na religião grega, que os entende movidos por
sentimentos similares aos dos homens, contribuiu para o processo de racionalização
da cultura grega, auxiliando o desenvolvimento do pensamento filosófico e
científico;<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.4pt;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">IV. O mito
foi superado, cedendo lugar ao pensamento filosófico, devido à assimilação que
os gregos fizeram da sabedoria dos povos orientais, sabedoria essa desvinculada
de qualquer base religiosa.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Estão corretas as afirmativas:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l8 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) I e
II c) III e IV<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l8 level1 lfo3; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> <!--[endif]-->I, II e
III d) I, III
e IV<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">6) Diferentemente
do que se proclama pela tradição racionalista da filosofia, os mitos também
possuem a sua dimensão de verdade para os povos que lhe tomam como explicação,
porém diferem das construções racionalistas filosóficas e científicas pois:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->Sua base
de sustentação é a fé.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> <!--[endif]-->Sua base
de sustentação é a imaginação e a crença.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) Sua base
de sustentação é a alienação.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->Suas
características discursivas induzem ao auto-engano.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l9 level1 lfo4; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l6 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>7)<span style="font-weight: normal;"> </span></b>Quanto à
Ética Socrática e a nossa atual concepção de Ética Contemporânea baseada no
nosso modelo de sociedade e economia marque a alternativa correta:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo9; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) A Ética Socrática
é profundamente baseada em uma ideia de Razão Universal, a qual está ligada a
alma, e para Sócrates a bondade, a justiça e o certo estariam ligados também à
essa ideia, sendo portanto a elevação espiritual e o cultivo da alma a melhor
forma, para Sócrates, de ser virtuoso, e portanto, ético, assim como nos atuais
tempos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo9; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) A nossa atual
sociedade e economia possui valores muito bem fundamentados no crescimento comum
e social. A Ética, portanto, de nosso tempo é como a de Sócrates, fundada nos
valores morais comuns e universais.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo9; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c)</b> A Ética de nosso
tempo proclama uma vida individualista e consumista. Procura-se afirmar um “Eu
Tenho, portanto, Eu Sou”, maior do que o “Conhece-te a ti mesmo”, portanto,
procurar saber quem sou, enquanto espírito e razão, para a cultivação do meu
verdadeiro Eu, onde só haveria a negação do corpo em busca de uma graça maior
divina, onde está o verdadeiro bem, não nas efemeridades terrenas é a
contraposição ao mote do nosso tempo.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo9; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Nas sociedades
democráticas o lugar da Ética é sempre o lugar das Leis Constitucionais da
República. A Ética, ou o agir corretamente, virtuosamente, com bondade e
justiça, será sempre agir como dita as Leis, as regras e as normas baseadas na
Constituição. Sendo Sócrates um condenado por Atenas por desvirtuar as regras e
as leis de sua pólis, na verdade, um grande antiético.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">8) (ASPERHS)
Platão nasceu em Atenas, provavelmente em 427 a.C. e morreu em 347 a.C. É
considerado um dos principais pensadores gregos, pois influenciou profundamente
a filosofia ocidental. Sobre este filósofo, pode-se afirmar:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">I. Suas
ideias baseiam-se na diferenciação do mundo entre as coisas sensíveis (mundo
das ideias e a inteligência) e as coisas visíveis (seres vivos e a matéria);<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">II. Platão
não valorizava os métodos de debate e conversação como formas de alcançar o
conhecimento;<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">III. Fundou a
Academia, uma escola de Filosofia com o propósito de recuperar e desenvolver as
ideias e pensamentos socráticos;<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">IV. Foi um
dos maiores críticos da democracia do seu tempo. Pelo menos daquela que era
praticada em Atenas e que ele conheceu de perto;<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">V. Como já
em Sócrates, assim em Platão, a filosofia tem um fim prático, moral; é a grande
ciência que resolve o problema da vida. Este fim prático realiza-se, no
entanto, materialmente, através da especulação, do conhecimento da ciência.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">Estão corretas as proposições:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->I, II e
III, apenas.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->II, IV e
V, apenas.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->II, III e
IV, apenas.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d) </b> <!--[endif]-->I, III e
IV, apenas.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->I, II,
III, IV e V.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>9)</b> (ENEM –
2012) Para Platão, o que havia de verdadeiro em Parmênides era que o objeto de
conhecimento é um objeto de razão e não de sensação, e era preciso estabelecer
uma relação entre objeto racional e objeto sensível ou material que
privilegiasse o primeiro em detrimento do segundo. Lenta, mas
irresistivelmente, a Doutrina das ideias formava-se em sua mente.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">(ZINGANO, M. Platão e Aristóteles: o fascínio da filosofia. São Paulo:
Odysseus, 2012, adaptado)<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">O texto faz referência à relação entre razão e sensação,
um aspecto essencial da Doutrina das ideias de Platão (427 a.C. – 346 a.C.) De
acordo com o texto, como Platão se situa diante dessa relação?<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Estabelecendo
um abismo intransponível entre as duas.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->Privilegiando
os sentidos e subordinando o conhecimento a eles.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Atendo-se
a posição de Parmênides de que a razão e a sensação são inseparáveis.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d)</b> Afirmando
que a razão é capaz de gerar conhecimento, mas a sensação não.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->Rejeitando
a posição de Parmênides de que a sensação é superior à razão.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-family: "arial" , "helvetica" , sans-serif; font-size: small;"><b>10)</b> </span><span style="font-size: small;"><span style="line-height: 107%;">(Unicamp – 2013) A
sabedoria de Sócrates, filósofo ateniense que viveu no século V a.C., encontra
o seu ponto de partida na afirmação “sei que nada sei”, registrada na obra
Apologia de Sócrates. A frase foi uma resposta aos que afirmavam que ele era o
mais sábio dos homens. Após interrogar artesãos, políticos e poetas, Sócrates
chegou à conclusão de que ele se diferenciava dos demais por reconhecer a sua
própria ignorância.</span></span></span></div>
<br />
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-size: small;"><span style="line-height: 107%;">O “sei que nada sei” é um
ponto de partida para a Filosofia, pois:</span></span></span></div>
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<br /></div>
<br />
<br />
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-size: small;"><span style="line-height: 107%;"><b>A)</b> Aquele que se
reconhece como ignorante torna-se mais sábio por querer adquirir conhecimentos.</span></span></span></div>
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<br /></div>
<br />
<br />
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-size: small;"><span style="line-height: 107%;">B) É um exercício de
humildade diante da cultura dos sábios do passado, uma vez que a função da
Filosofia era reproduzir os ensinamentos dos filósofos gregos.</span></span></span></div>
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<br /></div>
<br />
<br />
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-size: small;"><span style="line-height: 107%;">C) A dúvida é uma
condição para o aprendizado e a Filosofia é o saber que estabelece verdades
dogmáticas a partir de métodos rigorosos.</span></span></span></div>
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<br /></div>
<br />
<br />
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-size: small;"><span style="line-height: 107%;">D) É uma forma de
declarar ignorância e permanecer distante dos problemas concretos,
preocupando-se apenas com causas abstratas.</span></span></span></div>
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<br /></div>
<br />
<br />
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-size: small;"><span style="line-height: 107%;">E) É um exercício de
ironia, uma vez que os filósofos na verdade sabem que sabem muito mais que os
outros.</span></span></span></div>
</div>
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</span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>11)</b> <b> </b><span style="text-indent: 0cm;">A tragédia
edipiana apresentada pelos gregos e tomada por Sigmund Freud para explicar o
tabu do incesto mostra um amor impossível. Marque abaixo que amor é esse:</span></span><br />
<br />
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> O amor sexual
entre mãe e filho. c) O amor de um
estrangeiro pela pátria.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <span style="font-size: small;">O amor entre pai
e filho adotivo. </span>d) O amor sexual
entre irmãos.<span style="font-size: small;"><o:p></o:p></span></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>12</b>) <span style="text-indent: 0cm;">Você já ouviu
a expressão “amor platônico”? O que seria um amor platônico? Não é preciso
pensar muito para perceber que esse nome deve ter alguma coisa a ver com
Platão, não é mesmo? Mas o que que Platão tem a ver com amor? Marque a
alternativa correta sobre a significação de “amor platônico”:</span></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Para Platão o
amor é platônico quando não conseguimos conquistar a pessoa que a gente deseja,
portanto, ficamos amando a distância, sozinhos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> <span style="font-family: "arial" , "helvetica" , sans-serif;"></span><!--[endif]-->Para Platão um
amor perfeito só poderia existir de forma idealizada, contemplando a própria
ideia, e falamos também que é aquele amor cujo não “podemos ter a quem
queremos”.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->O amor é
platônico quando não conseguimos controlá-lo e ele nos conduz para um estado de
fraqueza e cegueira diante das coisas do mundo.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->É um amor puro,
inocente, que só quer e deseja o bem para todos.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>13)<span style="font-weight: normal;"> </span></b>Qual o mito apresentado no livro “O Banquete”
de Platão para explicar a busca pela “cara-metade”?<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a) </b> <!--[endif]-->O mito do
andrógeno. c) O mito de Eros e
Psiqué.<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]--></span><span style="font-family: "arial" , "helvetica" , sans-serif;">O mito de
Sísifo. d) O mito de Ícaro.</span><span style="font-size: small;"><o:p></o:p></span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span>
<br />
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<br /></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">14) </span><span lang="PT">Chamamos
período helenístico aquele período em que a Filosofia grega entrou em efusão
com a invasão macedônica e sua difusão pelo mundo, chegando à Roma e à
Alexandria, sendo alguma das escolas desse período uma mistura eclética de
pensamentos. Marque a opção abaixo que </span><span lang="PT">NÃO</span><span lang="PT"> representa uma dessas escolas:<o:p></o:p></span></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">a) </span><span lang="PT">Estoicismo <b> c)</b> Taoísmo e) Epicurismo <o:p></o:p></span></span></div>
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<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;">b) Cinismo
d) Pirronismo<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>15) </b> </span><span lang="PT">Uma das
escolas helenísticas de forte característica socrática no que concerne à
cultivação da alma em detrimento do corpo é:<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">a) </span><span lang="PT">Epicurismo
c) Pirronismo <b>e)</b> Estoicismo<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">b) </span><span lang="PT">Projectismo d) Cinismo<o:p></o:p></span></span></div>
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<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>16) </b> </span><span lang="PT">O <i>Carpe Diem</i>, o ócio, o cultivo da alma,
são características dessa escola que se preocupa com a vida humana bem vivida,
longe das perturbações da política e das atitudes viciosas, proclamando uma
“retirada” do exterior para dentro de si:<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">a) </span><span lang="PT">Epicurismo c) Pirronismo e) Orfismo<o:p></o:p></span></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>b)</b> </span><!--[endif]--><span lang="PT">Estoicismo d) Cinismo<o:p></o:p></span></span></div>
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<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>17) </b> </span><span lang="PT">Para
essa escola helenística, o cultivo de uma boa conversa com um amigo sobre as
benesses da vida virtuosa é um dos maiores prazeres para si:<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>a)</b> </span><span lang="PT">Epicurismo d) Pirronismo<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">b) </span><span lang="PT">Estoicismo e) Cinismo<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">c) </span><span lang="PT">Orfismo<o:p></o:p></span></span></div>
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<br /></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>18)<span style="font-weight: normal;"> </span></b>Epicuro de
Samos (341 a.C. – 271 a.C.), o conhe-cido fundador da Escola Epicurista,
escreveu uma carta a Meneceu, que ficou conhecida como A Carta Sobre a
Felicidade. Observe o trecho da carta a seguir e responda:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Acostuma-te
à ideia de que a morte para nós não é nada, visto que todo bem e todo mal
residem nas sensações, e a morte é justamente a privação das sensações. A
consciência clara de que a morte não significa nada para nós proporciona a
fruição da vida efêmera, sem querer acrescentar-lhe tem-po infinito e
eliminando o desejo de imortalidade.<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Não
existe nada de terrível na vida para cujem está perfeitamente convencido de que
não há nada de terrível em deixar de viver. É tolo portanto quem diz ter medo
da morte, não porque a chegada desta lhe trará sofrimento, mas porque o aflige
a própria espera: aquilo que não nos perturba quando presente não deveria
afligir-nos enquanto está sendo esperado.” (EPICURO, 1973)<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Sendo “as sensações” a proveniente de todo bem e todo
o mal para o epicurismo, porque não devemos temer a morte?<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> Porque
a morte é a dissolução dos átomos que constituem nosso corpo e alma, sendo
assim, deixamos de sentir tanto prazer quanto dor.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Porque
a morte anuncia o juízo que os deuses farão sobre a nossa vida, se ela foi uma
vida guia-da pela bondade ou pela maldade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Porque
a morte é o período em que mais sentimos dor e nossos parentes, por isso
DEVEMOS temê-la.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Porque
quando morremos não sabemos para onde vamos, por isso não precisamos temer.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) Se
vivermos de acordo com a Razão ou de acordo com as leis de Deus não precisamos
temer a morte.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>19)<span style="font-weight: normal;"> </span></b>No livro “A
arte de viver: uma nova interpretação de Sharon Lebell” busca-se resgatar os pensamentos do filósofo
Epicteto. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Sabemos que Epicteto viveu grande parte de sua vida
como escravo em Roma por volta do século I d.C., mas nem em sua condição de
escravo ele deixou de filosofar e representar a escola à qual o seu pensamento
está ligado.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Vejamos abaixo um trecho do livro escrito em aforismos:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">HARMONIZE
SUAS AÇÕES COM A MANEIRA COMO A VIDA É: <o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">(...)
Comporte-se, em todas as questões, grandes e públicas, pequenas e domésticas,
de acordo com as leis da natureza. Harmonizar sua vontade com a natureza
deveria ser o seu maior ideal. Onde você pode praticar esse ideal? Nos detalhes
de sua vida diária, com suas tarefas e deveres pessoais e específicos. Quando
você realizar essas tarefas, tais como tomar banho, por exemplo, faça-o tanto
quanto lhe for possível, faça-o em harmonia com a natureza. E assim por diante.<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">O
que fazemos é menos importante do que a maneira como o fazemos. Quando
compreendemos realmente este princípio e vivemos de acordo com ele, embora as
dificuldades continuem a surgir – já que também são parte da ordem divina – ,
ainda assim será possível ter paz interior.” (EPICTETO, 2006, p.18)<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Diante do trecho lido, onde podemos identificar um
apelo moral à conformar a vida particular à ordem da natureza, é possível
dizermos que Epicteto pertenceu à escola:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Cínica c) Epicurista e) Platônica<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> Estóica d) Pirrônica<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>20)<span style="font-weight: normal;"> </span></b>Simone de
Beauvoir, filósofa e escritora francesa do século XX, escreveu um livro chamado
“Por uma moral da ambiguidade”, publicado em 1947, nele contém um texto chamado
“Pirro e Cinéias” em que a autora nos diz que a indiferença quanto as coisas do
mundo e quanto as pessoas nos leva à uma paz, mas que essa paz através da
indiferença só afirma uma cisão entre os homens e suas solidões. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Esta afirmação de que com a indiferença teremos paz,
sendo assim melhor de se viver, afirmando a solidão dos homens, é fruto de uma
inversão de valores que podemos afirmar ter se dado na Grécia Antiga em seu
período Helenístico. Essa inversão de valores seria:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Não é
mais a Razão a ordenadora de todas as coisas e sim o que temos de mais
imediato, a saber, os sentimentos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) A
visão cosmopolita entre os povos da Grécia, Ásia menor e Macedônia que
proporcionou a ampliação da visão reducionista de antes.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) O
homem não é mais visto como centro do universo e sim a Europa,
descaracterizando e negando o homem.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Os
valores religiosos que antes diziam e afirmavam tudo, como última palavra,
passam agora a ser secundários diante dos novos tempos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) Não é
mais a vida coletiva que traz a felicidade e o bem ao homem, e sim sua retirada
dela e a afirmação do bastar-se a si mesmo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>21)<span style="font-weight: normal;"> </span></b><!--[endif]-->Leia o texto
abaixo do autor brasileiro contemporâneo Augusto Cury atentando para os
elementos que dialogam com uma teoria ética específica da Antiguidade e marque
o item correto.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Desesperados,
muitos tentaram encontrar a felicidade em todos os cantos do mundo. Mas no
espaço ela não estava, nos mais altos edifícios não fez morada, no interior dos
palácios não habitava. Cansados de procurá-la, alguns disseram: ‘ela não
existe, é um sonho de sonhadores que nunca acordam’.<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">A
felicidade bateu à porta de todos. Deu sinal de vida na história dos abatidos e
dos animados, dos depressivos e dos sorridentes, dos que representam e dos que
vivem sem maquiagem. Sussurando aos ouvidos do coração, ela disse baixinho:
‘Hei! Não estou no mundo em que você está, mas no mundo que você é!’. Confusos,
gritamos: ‘O quê? Fale mais alto!’. Como a voz de uma suave brisa ela
delicadamente balbuciou: ‘Não me procure no imenso espaço nem nos recantos da
terra. Viaje para dentro de você. Eu me escondo nas vielas da sua emoção, no
cerne do seu espírito...’ (CURY, 2001, p. 10).<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->O texto remete-se
à teoria ética do meio-termo aristotélico, deixando claro a referência do pressuposto
do primeiro motor (Deus para os cristãos) como o provedor da felicidade que só
pode ser encontrada dentro de si mesmo.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->Se não fosse o
pensamento cético dos pirrônicos nenhuma construção de dúvida acerca da
felicidade poderia ter sido construída. A ação humana deve pautar-se pela
suspensão de juízo, por isso sempre é cabível questões como “A felicidade
realmente existe?”<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->O ethos
apresentado no texto remete à uma busca de si no interior, no espírito, assim
como a moral socrática-estóica que identifica a felicidade com essa retidão da
ação para dentro de si e não para o mundo exterior.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->A teoria ética do
hedonismo, desenvolvida por Aristipo de Cirene e seus seguidores, defendiam uma
ação do homem voltada para a cultivação do espírito, porém essa cultivação do
espírito se daria, mesmo que controversamente pela via do prazer corporal.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) A teoria ética
medieval de Santo Agostinho que procura dar à felicidade uma perspectiva cristã
de vida com Cristo, sendo portanto preciso um retorno para si enquanto busca da
alma iluminada pelo espírito divino, fugindo da mundanidade que exala o pecado
e a corrupção moral.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>22) </b> </span><span lang="PT">Pirro
afirmava que não poderíamos afirmar certamente se uma coisa era verdadeira ou
falsa. As coisas seriam indiferentes, incomensuráveis e indiscerníveis,
portanto, para Pirro, não poderíamos nos apoiar em uma certa verdade
proclamada. E segundo ele, para sermos felizes precisamos simplesmente aceitar
a possibilidade de ser ou de não ser das coisas e seguir vivendo, precisamos
não julgar, “não demonstrar uma opinião”. A essa atitude chamamos:<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">a) </span><!--[endif]--><span lang="PT">Suspensão
de juízo (<i>epoché</i>)<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">b) </span><!--[endif]--><span lang="PT">Imperturbabilidade
do espírito (<i>ataraxía</i>)<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">c) </span><span lang="PT">Elevação
da alma (<i>catalepsía</i>)<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">d) </span><!--[endif]--><span lang="PT">Suspensão
da dor (<i>aponía</i>)<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">e) </span><!--[endif]--><span lang="PT">Racionabilização
(<i>logonía</i>)<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>23)</b> </span><span lang="PT">A
palavra deriva do grego <i>kynismós</i>,
chegando até o presente pelo latim <i>cynismu</i>.
A origem do termo, porém, é incerta: Alguns autores afirmam que o nome
originou-se do local onde Antístenes (discípulo de Sócrates e “fundador dessa
escola”) teria fundado sua Escola, o Ginásio Cinosarge, ao passo que outros
afirmam ser um termo derivado da palavra grega <i>kŷőn</i>, <i>kynós</i>, que
significa:<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">a) </span><!--[endif]--><span lang="PT">Povo
escolhido d) Criadores<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">b) </span><!--[endif]--><span lang="PT">Povo
racional e) Sem noção</span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">c) </span><!--[endif]--></span><span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;">Cachorro</span><o:p></o:p></span><br />
<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></span>
<br />
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 21.3pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-stretch: normal;"><b>24)</b></span><span style="font-stretch: normal;"><b> </b> </span><!--[endif]-->Fala-se de diversas formas de amor: amor físico,
amor platônico, amor materno, amor à vida. As muitas dificuldades que essa
diversidade de termos oferece, em conjunto à suposta unidade de significado,
ocorrem não só nos idiomas modernos, mas também no grego e no latim. O grego
possui várias palavras para "amor", cada qual denotando um sentido
diferente e específico. No latim, encontramos amor, dilectio, charitas, bem
como Eros, quando se refere ao amor personificado numa deidade. "Amar"
também tem o sentido de "gostar muito", sendo, assim, possível se
amar qualquer ser vivo ou objeto. (Retirado de http://pt.wikipedia.org/wiki/Amor
em 13 de novembro de 2014) <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; tab-stops: 21.3pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">De acordo com o texto acima, os gregos possuem várias
palavras para o “amor”, Maria Lúcia de Arruda Aranha identifica pelo menos
três, marque a alternativa correta de acordo com as três concepções de amor
gregas:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a)<span style="font-stretch: normal;"> </span>O Eros para os gregos seria o amor a Deus,
enquanto que o Ágape seria o amor às coisas mundanas e a Eudaimonia o amor aos
irmãos.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b)<span style="font-stretch: normal;"> </span><!--[endif]-->A Autonomia seria o amor a liberdade, o Eros o
amor desejante do outro e o Ágape o amor cristão.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c)<span style="font-stretch: normal;"> </span>A Filía geralmente traduzida por amizade,
significa o amor entre amigos, o Ágape significaria um amor fraterno ligado a
ideia cristã, e o Eros seria o amor desejante pelo outro.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d)<span style="font-stretch: normal;"> </span>O
Platônico seria o amor de Platão, o Aristotélico seria o amor de Aristóteles e
o Erótico seria o amor do deus Eros da mitologia grega.<o:p></o:p></span></div>
<span lang="PT" style="font-family: "arial" , "helvetica" , sans-serif;">
</span><br />
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e)<span style="font-stretch: normal;"> </span>O amor almático, o eterno, o amor corpóreo que é
passageiro e o amor verdadeiro que é aquele que nasce e morre do desejo pelo
outro.</span><o:p></o:p></div>
</div>
</div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
</div>
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<b><span style="font-family: "arial" , "helvetica" , sans-serif;">ÉTICA E MORAL</span></b></div>
<div class="separator" style="clear: both; text-align: justify;">
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>1)<span style="font-weight: normal;"> </span></b></span><span style="font-family: "arial" , "helvetica" , sans-serif; text-indent: 0cm;">Quanto ao conceito de ética marque a
alternativa correta:</span><br />
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) São as normas e
regras de uma sociedade ou de uma instituição, são os deveres dos indivíduos
para com a sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> Filosofia e
reflexão sobre a moral de uma sociedade tendendo às respostas universais sobre
o certo e o errado, o justo e o injusto.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->São os valores
idealizados de comportamento dos indivíduos em uma determinada sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l4 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) É o agir correto,
de forma limpa e sempre pautando a lisura nas ações, afirmações e processos
políticos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>2)<span style="font-weight: normal;"> </span></b>O filósofo
Immanuel Kant, que nasceu em 1724 e morreu em 1804, deu grande contribuição
para o pensamento moderno e contemporâneo da ética e da política, ajudando
inclusive, com seu pensamento, na criação de uma organização internacional que
visava a manutenção da paz no mundo. Uma de suas ideias principais dizia “Age
de tal modo que a máxima da tua ação se possa tornar princípio de uma
legislação universal”, que ele chamava de:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Lei geral da
paz <b>b)</b>
Imperativo Categórico c) Páz
Perpétua d) Moralidade<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>3)<span style="font-weight: normal;"> </span></b>Kant, o
filósofo alemão da questão anterior contribuiu com o estudo da Moral, ele dizia
como na frase anterior que as pessoas deveriam agir sempre através da razão
pois:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->Agindo através da
razão seremos bons<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> Agindo através da
razão, agimos de forma correta<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Agindo através da
razão nós seremos felizes<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l3 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Agindo através da
razão estaremos sempre certos, pois é a razão que nos dá educação.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>4)<span style="font-weight: normal;"> </span></b>Marque o item
correto que está referente à frase: “o homem, estando condenado a ser livre,
carrega o peso do mundo inteiro em suas costas; ele é responsável pelo mundo e
por si mesmo enquanto maneira de ser.”<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Esta frase
atribuída a Kant, nos remete ao seu entendimento de que o homem é livre,
portanto ele é responsável pelos seus atos e deve sempre arcar com as
consequências.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> A frase é
atribuída ao filósofo francês Jean-Paul Sartre, que quer indicar que o homem é
“essencialmente” livre, portanto, ele é responsável por sua vida e pela dos
outros.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) O homem nem
sempre é responsável pelos seus atos, portanto, nem sempre pode responder por
eles, nem pelas consequências que afetam a ele e as outras pessoas.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo5; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Sócrates na
Grécia Antiga quando inseriu a ideia de moralidade na filosofia, propunha que o
homem pudesse viver de uma forma melhor em sociedade, encarando os outros como
iguais e livres.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>5)<span style="font-weight: normal;"> </span></b>O professor
marca uma avaliação individual para sexta feira da próxima semana. O assunto da
prova é sobre Moral e Ética, porém um dos alunos não estudou para a avaliação e
antes do professor entrar na sala de aula, ele abre o livro e copia alguns
conceitos e respostas de exercícios no intuito de consultar enquanto faz a
avaliação que não pode ser pesquisada. Com base em seus conhecimentos sobre a Moral
de sua sociedade e de como se comportar na Escola durante uma avaliação,
descreva o que seria o correto do aluno fazer e o porque.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">_________________________________________________________________________<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>6)<span style="font-weight: normal;"> </span></b>A moral varia
de acordo com o tempo, o espaço, ou seja, a sociedade e a cultura em que se
encontra. Explique como e porque isso se dá citando exemplos.<o:p></o:p></span></div>
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</div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">_________________________________________________________________________<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span>
<br />
<div class="MsoTitle">
<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>7) </b> </span><span lang="PT">Para Friedrich Engels, filósofo
alemão do final do século XIX, conhecido por escrever conjuntamente o
“Manifesto do Partido Comunista” com o também filósofo, jornalista e sociólogo
Karl Marx, a moral varia de acordo com alguns determinantes. Segundo o
pensamento de Engels, quais dessas causas abaixo é mais determinante das
mudanças que se operam na moral?<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;">a) A trangressão dos valores pelos
indivíduos.<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;">b) A transgressão dos valores pelos grupos
organizados.<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;">c) As mudanças nas perspectivas religiosas
da sociedade.<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d)</b> As mudanças no processo de produção e
distribuição dos bens de consumo.<o:p></o:p></span></span></div>
<div class="MsoTitle">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>8)<span style="font-weight: normal;"> </span></b><!--[endif]-->Como podemos
definir a Ética Sartreana a partir desse trecho de sua obra “O Existencialismo
é um Humanismo”?<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">O
existencialista declara frequentemente que o homem é angústia. Tal afirmação
significa o seguinte: o homem que se engaja e que se dá conta de que ele não é
apenas aquele que escolheu ser, mas também um legislador que escolhe
simultaneamente a si mesmo e a humanidade inteira, não consegue escapar ao
sentimento de sua total e profunda responsabilidade. <o:p></o:p></span></i></div>
<div align="right" class="MsoNormal" style="margin-bottom: 6.0pt; text-align: right; text-indent: 14.2pt;">
<span lang="EN-US"><span style="font-family: "arial" , "helvetica" , sans-serif;">(SARTRE, 1987, p. 7 In: SARAIVA, 2011, p.40)<o:p></o:p></span></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->Uma ética
deontológica, onde preceita direitos e deveres a serem seguidos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->Uma ética
teleológica, onde o fim da vida humana é identificado com o fim da vida social.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c)</b> Uma ética da
responsabilidade, onde a liberdade de fazer-me é perpassado pelo ser e
liberdade do outro.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Uma ética
engajada, onde o engajamento político através das artes é a única forma
autêntica de agir.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>9)<span style="font-weight: normal;"> </span></b><!--[endif]-->Leia o texto
abaixo retirado do livro “Filosofia: Investigando a ética e a sexualidade” de Raimundo
Nonato Nogueira de Oliveira e marque a opção correta.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">No
dia a dia, convivemos com pessoas diferentes. Quando você anda pelas ruas de
nossa cidade, percebe que as pessoas que passam por você são bem diferentes
umas das outras. As diferenças que geralmente são observadas são as físicas: a
cor da pele, dos cabelos, dos olhos, a idade, o sexo, a altura e o peso.
Algumas pessoas são mais velhas, outras mais novas. Existem pessoas mais ricas
e mais pobres, pessoas de etnias diferentes (negros, mestiços, índios,
orientais, brancos), de crenças diferentes (católicos, judeus, muçulmanos,
budistas, protestantes, ateus, etc.). É gente de todo tipo!<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><i>Apesar
das diferenças físicas, étnicas, religiosas e de riqueza, somos todos seres
humanos, possuidores de uma natureza única, por isso, somos semelhantes, isto
é, individualmente diferentes, mas essencialmente iguais. Somos também iguais
em direitos e deveres, ou seja, somos também iguais diante da proteção e rigor
das leis. O respeito à diversidade e a consideração de que somos todos semelhantes,
não havendo, portanto, ninguém merecedor de tratamento indigno e desumano ou de
forma privilegiada, são o maior de todos os valores sociais, e ele se expressa
na maior de todas as virtudes humanas, que é a fraternidade. </i>(2011, p. 41).<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Os valores éticos
apresentados no texto remetem-se ao <i>ethos</i>
cultural da Grécia Clássica, onde imperava a democracia direta, reconhecida por
sua perfeição ao agregar toda a sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) O texto quer
deixar a entender que as diferenças físicas, étnicas e religiosas são de
natureza essencial para a diferenciação da ação dos homens.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) O texto refere-se
aos contravalores culturais que estão presentes em todas as sociedades
constituídas por valores enraízados universalmente.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d) </b> <!--[endif]-->O texto defende a
ideia contemporânea de respeito às diversidades reconhecendo a “igualdade na
diversidade”.<o:p></o:p></span></div>
<div class="MsoTitle">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>10)<span style="font-weight: normal;"> </span></b><!--[endif]-->Leia o texto
abaixo do autor brasileiro contemporâneo Augusto Cury atentando para os
elementos que dialogam com uma teoria ética específica da Antiguidade e marque
o item correto.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Desesperados,
muitos tentaram encontrar a felicidade em todos os cantos do mundo. Mas no
espaço ela não estava, nos mais altos edifícios não fez morada, no interior dos
palácios não habitava. Cansados de procurá-la, alguns disseram: ‘ela não
existe, é um sonho de sonhadores que nunca acordam’.<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: 6pt; text-indent: 14.2pt;">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">A
felicidade bateu à porta de todos. Deu sinal de vida na história dos abatidos e
dos animados, dos depressivos e dos sorridentes, dos que representam e dos que
vivem sem maquiagem. Sussurando aos ouvidos do coração, ela disse baixinho:
‘Hei! Não estou no mundo em que você está, mas no mundo que você é!’. Confusos,
gritamos: ‘O quê? Fale mais alto!’. Como a voz de uma suave brisa ela delicadamente
balbuciou: ‘Não me procure no imenso espaço nem nos recantos da terra. Viaje
para dentro de você. Eu me escondo nas vielas da sua emoção, no cerne do seu
espírito...’ <o:p></o:p></span></i></div>
<div align="right" class="MsoNormal" style="margin-bottom: 6.0pt; text-align: right; text-indent: 14.2pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(CURY, 2001, p. 10).<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->O texto remete-se
à teoria ética do meio-termo aristotélico, deixando claro a referência do pressuposto
do primeiro motor (Deus para os cristãos) como o provedor da felicidade que só
pode ser encontrada dentro de si mesmo.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->A teoria ética do
hedonismo, desenvolvida por Aristipo de Cirene e seus seguidores, defendiam uma
ação do homem voltada para a cultivação do espírito, porém essa cultivação do
espírito se daria, mesmo que controversamente pela via do prazer corporal.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c)</b> O ethos
apresentado no texto remete à uma busca de si no interior, no espírito, assim
como a moral socrática-estóica que identifica a felicidade com essa retidão da
ação para dentro de si e não para o mundo exterior.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->A teoria ética
medieval de Santo Agostinho que procura dar à felicidade uma perspectiva cristã
de vida com Cristo, sendo portanto preciso um retorno para si enquanto busca da
alma iluminada pelo espírito divino, fugindo da mundanidade que exala o pecado
e a corrupção moral.<o:p></o:p></span></div>
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<br /></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>11)<span style="font-weight: normal;"> </span></b><!--[endif]-->Sánchez
Vázquez, o filósofo espanhol erradicado no México, escreveu dentre outras obras
uma que fala especificamente da construção humana das teorias éticas e das
normas e legislações, essa obra chama-se <i>Ética</i>.
Na obra, o filósofo distingue, a controvérsia de muitos, Moral de Ética. A
seguir, marque o item que define de acordo com o pensamento do autor o que é
Moral.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) O poder que uma
pessoa tem sobre a outra, capaz de impor respeito e/ou medo sob ela.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->É ser justo, correto,
andar sempre na linha, ou seja, ser sábio e consciente de seus atos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) Ciência dos
costumes dos homens em sociedade, procurando explicar o fundamento do que se
entende ser o certo e o errado em uma determinada sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d)</b> <!--[endif]-->Conjunto de
normas, regras e costumes que dizem
respeito a regulação das relações dos indivíduos em uma determinada sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>12)<span style="font-weight: normal;"> </span></b><!--[endif]-->Ainda com
relação a obra e ao autor da questão anterior, marque o item que define de
acordo com o pensamento dele o que é Ética.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Conjunto de
normas, regras e costumes que dizem
respeito a regulação das relações dos indivíduos em uma determinada sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) Ciência dos
costumes dos homens em sociedade, procurando explicar o fundamento do que se
entende ser o certo e o errado em uma determinada sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) O poder que uma
pessoa tem sobre a outra, capaz de impor respeito e/ou medo sob ela.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) É ser justo, correto,
andar sempre na linha, ou seja, ser sábio e consciente de seus atos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>13)<span style="font-weight: normal;"> </span></b><!--[endif]-->O filósofo
Immanuel Kant, que nasceu em 1724 e morreu em 1804, deu grande contribuição
para o pensamento moderno e contemporâneo da ética e da política, ajudando
inclusive, com seu pensamento, na criação de uma organização internacional que
visava a manutenção da paz no mundo (ONU). Uma de suas ideias principais dizia
“Age de tal modo que a máxima da tua ação se possa tornar princípio de uma
legislação universal”, que ele chamava de:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) Lei geral da
paz <b>c)</b> Imperativo Categórico <o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) Páz Perpétua d) Moralidade<o:p></o:p></span></div>
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<br /></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>14)<span style="font-weight: normal;"> </span></b><!--[endif]-->Kant, o
filósofo alemão da questão anterior, contribuiu com o estudo da Moral, ele
dizia como na frase anterior que as pessoas deveriam agir sempre através da
razão pois:<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Agindo
através da razão seremos bons.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Agindo
através da razão, agimos de forma correta.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Agindo
através da razão nós seremos felizes.<o:p></o:p></span></div>
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<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Agindo
através da razão estaremos sempre certos, pois é a razão que nos dá educação.<o:p></o:p></span></div>
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<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>15)<span style="font-weight: normal;"> </span></b><!--[endif]--><i>“As pessoas precisam parar de pensar na comida apenas
como algo de que se gosta ou que faz bem à saúde. O ato de comer também é uma
decisão ética e moral.”</i> <b><o:p></o:p></b></span></div>
<div align="right" class="MsoNormal" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(SINGER In: OLIVEIRA, 2011, p. 51). <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Marque a alternativa correta de acordo com a citação
acima de Peter Singer.<b><o:p></o:p></b></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->O ato de comer é
uma decisão ética e moral porque é necessário pensar nas consequências do comer,
tanto para os animais, para os humanos e para o meio ambiente. É necessário
entender que não se deve tratar os animais como objetos do nosso consumo que
podem ser criados de qualquer maneira.<b><o:p></o:p></b></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->O ato de comer é
uma decisão ética e moral porque podemos escolher onde vamos comer, quando
vamos comer, como vamos comer e também o quê. É uma decisão ética porque passa
pela nossa livre escolha.<b><o:p></o:p></b></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Se o ato de comer
é uma decisão ética e moral é porque precisamos saber que nem todo alimento é
bom para a saúde. Existem enlatados e outros tipos de alimentos com exagerado
teor de gordura e açúcar que fazem mal ao nosso organismo.<b><o:p></o:p></b></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->Peter Singer
pensa que todo alimento é fabricado a partir da tortura de animais, e
proveniente de animais que vivem em cativeiros em péssimas condições, que não
tomam as devidas vacinas e são inxados de hormônios para que cresçam mais e
deem mais carne.<b><o:p></o:p></b></span></div>
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<br /></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT"><b>16)</b> </span><!--[endif]--><span lang="PT">Para se ter uma ação verdadeiramente moral e podermos avaliar de forma
justa o que é bom ou útil, partícipe necessário da sociedade ou descartável
precisamos partir da ideia que o sujeito, o indivíduo é responsável por suas
ações para que tenhamos como manter uma certa “ordem” que mantenha a sociedade
unida. Portanto, é cabível a ideia de que:<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">a) </span><!--[endif]--><span lang="PT">Somos todos essencialmente livres
e responsáveis por nossas ações.<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">b) </span><span lang="PT">Somos todos donos da nossa vida.<o:p></o:p></span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">c) </span><span lang="PT">Somos condicionados por forças
sociais que estão para além da nossa vontade.</span></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><span lang="PT">d) </span><!--[endif]--></span><span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;">A vida é uma só, portanto
precisamos desfrutá-la da melhor maneira possível.</span></span><br />
<span lang="PT"><span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></span>
<br />
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<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-stretch: normal;"><b>17)</b></span><span style="font-stretch: normal;"><b> </b> </span>Segundo José Ferrater Mora, os termos 'ética' e
'moral' são usados, por vezes, indistintamente. Contudo, o termo moral tem
usualmente uma significação mais ampla que o vocábulo 'ética'. A moral é aquilo
que se submete a um valor. Hegel distingue a moralidade subjetiva (cumprimento
do dever, pelo ato de vontade) da moralidade objetiva (obediência à lei moral
enquanto fixada pelas normas, leis e costumes da sociedade, a qual representa
ao mesmo tempo o espírito objetivo). Hegel considera que seja insuficiente a
mera boa vontade subjetiva. É preciso que a boa vontade subjetiva não se perca
em si mesma ou se mantenha simplesmente como aspiração ao bem, dentro de um
subjetivismo meramente abstrato. Para que se torne concreto, é preciso que se
integre com o objetivo, que se manifesta moralmente como moralidade objetiva. É
a racionalidade da moral universal concreta que pode dar um conteúdo à
moralidade subjetiva da mera consciência moral. (Retirado de http://pt.wikipedia.org/wiki/Moral
em 13 de novembro de 2014)<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; tab-stops: 21.3pt 246.75pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">De acordo com o texto, marque a alternativa correta:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a)<span style="font-stretch: normal;"> </span>Para Hegel, a garantia da boa vontade é a
garantia da ação moral.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b)<span style="font-stretch: normal;"> </span><!--[endif]-->Para Hegel, a racionalidade guia as boas ações,
portanto, as ações morais.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c)<span style="font-stretch: normal;"> </span><!--[endif]-->Para Hegel, as intenções subjetivas tem que se
acordar com as orientações objetivas.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d)<span style="font-stretch: normal;"> </span><!--[endif]-->A moral enquanto particular deve guiar-se por
algo mais universal, portanto, a ética.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e)<span style="font-stretch: normal;"> </span><!--[endif]-->Tanto Ferrater Mora como Hegel entendem que
Moral e Ética são a mesma coisa.<o:p></o:p></span></div>
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<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; tab-stops: 21.3pt 246.75pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo1; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-stretch: normal;"><b>18)</b></span><span style="font-stretch: normal;"><b> </b> </span>Esse gênero literário possui, na maioria das
vezes, a função de transmitir à criança valores morais e conhecimento, formando
adultos conscientes. Exemplo clássico de narrativas alegóricas de uma situação
vivida por animais, que referencia uma situação humana e tem por objetivo
transmitir moralidade. A exemplaridade desses textos espelha a moralidade
social da época e o caráter pedagógico que encerram. É oferecido, então, um
modelo de comportamento maniqueísta; em que o "certo" deve ser
copiado e o "errado", evitado. (Retirado de http://pt.wikipedia.org/wiki/Moral
em 13 de novembro de 2014) <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; tab-stops: 21.3pt 246.75pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">O gênero literário ao qual o texto acima se refere
é:<o:p></o:p></span></div>
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a)<span style="font-stretch: normal;"> </span>Romance<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l3 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b)<span style="font-stretch: normal;"> </span>Fábula<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l3 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c)<span style="font-stretch: normal;"> </span>Mito<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l3 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d)<span style="font-stretch: normal;"> </span>Ficção científica<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0cm; mso-add-space: auto; mso-list: l3 level1 lfo2; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e)<span style="font-stretch: normal;"> </span>Cordel<o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo1; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-stretch: normal;"><b>19) </b> </span>Bioética (grego: bios, vida + ethos, relativo à
ética) é o estudo transdisciplinar entre Ciências Biológicas, Ciências da
Saúde, Filosofia (Ética) e Direito (Biodireito) que investiga as condições
necessárias para uma administração responsável da Vida Humana, animal e
responsabilidade ambiental. Considera, portanto, questões onde não existe
consenso moral, tais como:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a)<span style="font-stretch: normal;"> </span>A fertilização in vitro, o aborto, eutanásia,
transgênicos e testes em animais.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b)<span style="font-stretch: normal;"> </span>O assassinato, a penitência religiosa, e as
pesquisas científicas desenvolvidas por amostragem.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c)<span style="font-stretch: normal;"> </span>O uso da retórica no Direito para induzir um
julgamento ao erro.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; tab-stops: 21.3pt 246.75pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d)<span style="font-stretch: normal;"> </span>O uso de organismos vivos para a observação da
mutação genética natural.<o:p></o:p></span></div>
<span lang="PT" style="font-family: "arial" , "helvetica" , sans-serif;">
<o:p></o:p></span><br />
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<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e)<span style="font-stretch: normal;"> </span>A alta de impostos para a garantia de direitos,
como segurança, moradia e educação.<o:p></o:p></span></div>
</div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span lang="PT"><br /></span></div>
</div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>FILOSOFIA POLÍTICA</b></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b><br /></b></span>
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b><br /></b></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>1)</b> O
pensador italiano renascentista Nicolau Maquiavel (1469 – 1527) via a natureza
humana de uma forma peculiar, diferente da visão religiosa cristã, que dava ao
homem uma natureza divina que tinha sido corrompida pelo pecado. Sua visão
dizia:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Que
o homem tem sua natureza na própria natureza.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Que
o homem não possui uma natureza.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c) </b> Que
o homem é por natureza um ser egoísta.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Que
a natureza humana foi corrompida pelos governantes.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>2)</b> Para o filósofo e cientista político inglês Thomas
Hobbes (1588 – 1679), os homens trocaram sua liberdade individual pela
proteção do Estado. Porque fizeram isso?<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Porque
no estado natural de liberdade os homens são puros, bons e ingênuos, logo
aqueles que se sobressaem em riqueza e esperteza tentam enganar os outros e
institui o Estado para lhes assegurar o poder que foi conquistado por
esperteza.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Porque
para Hobbes o Estado é natural, nasce com a associação natural dos homens que
tendem a se aglomerar para suprir melhor suas necessidades, no entanto perdem
um pouco da liberdade por ser o Estado um regulador das ações.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c)</b> Porque no estado natural de
liberdade os homens tendem a ser competitivos, agressivos, e guerrear contra os
outros, pois para Hobbes o instinto natural do homem é o de luta e
agressividade, o Estado então nasce de um contrato para que ele possa regular
essa competitividade dos homens.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Para
Hobbes os homens não perdem a liberdade com o Estado, pelo contrário, eles
ganham uma verdadeira liberdade, pois antes do Estado, na situação de natureza
o homem é cercado por inimigos, portanto ele não pode viver bem, feliz nem
livre, está sempre preso em sua zona de conforto e proteção.<o:p></o:p></span><br />
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) O estado de natureza era algo
prejudicial, pois não existia liberdade nem proteção, sendo portanto a proteção
do estado uma liberdade, só que uma liberdade reduzida, pois não se poderia
fazer o que a vontade individual desejasse.</span><span style="font-family: "times new roman" , serif; font-size: 12pt;"><o:p></o:p></span></div>
</div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>3)</b> Para o filósofo suíço Jean-Jacques Rousseau
(1712 – 1778) o Estado era a representação da soberania popular, enquanto que
para Hobbes era o poder do rei. Isso parte do entendimento de ambos sobre a
natureza humana. Qual a diferença entre Rousseau e Hobbes quanto o entendimento
sobre a natureza humana?<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Para
Rousseau o homem em seu estado de natureza é limitado, enquanto que para
Hobbes não.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> Para
Rousseau o homem em seu estado de natureza é essencialmente bom, enquanto que
para Hobbes é violento e egoísta.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Rousseau
acredita que o homem é egoísta, vil e violento por natureza, enquanto que
Hobbes acredita que o homem é puro, ingênuo e bondoso.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Rousseau acredita que o homem no
estado de natureza ainda é primitivo, precisando do Estado para evoluir,
enquanto que Hobbes acredita que o homem no estado de natureza já tem pensamentos
desenvolvidos.</span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) Para
Rousseau no estado de natureza os indivíduos não eram bons nem maus, mas a
sociedade os mudaria, para Hobbes os indivídos eram maus tanto em um, como no
outro.</span><br />
<br />
<span style="font-family: "times new roman" , serif; font-size: 12pt;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>4)</b> “Há várias tipologias de democracia. É um tema
abordado sobre várias perspectivas diferentes. Segundo o Prof. Norberto Bobbio
a democracia é um MÉTODO. É um conjunto de regras de procedimentos para que
decisões políticas sejam tomadas. É um conjunto de regras para a formação de
decisões políticas.”<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Podemos inferir que de acordo com
Norberto Bobbio, no texto acima:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) A
democracia não é mais uma forma de organização política pautada na vontade do
povo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) A
democracia é tirana, pois os governantes governam por suas próprias vontades.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) Não
existe mais democracia.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>d)</b> A
democracia é um método rigoroso que exige esclarecimento sobre as decisões
políticas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>5)</b> Observe o trecho da letra da música “Toda forma
de poder” do grupo Engenheiros do Hawaii abaixo e marque a alternativa correta.<o:p></o:p></span></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Eu presto atenção no que eles dizem mas eles não
dizem nada<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Fidel e Pinochet tiram sarro de você que não faz nada<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">E eu começo a achar normal que algum boçal atire
bombas na embaixada<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Se tudo passa, talvez você passe por aqui<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">E me faça esquecer tudo que eu vi<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Toda forma de poder é uma forma de morrer por nada<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">Toda forma de conduta se transforma numa luta ar-mada<o:p></o:p></span></i></div>
<div class="MsoTitle">
<i><span style="font-family: "arial" , "helvetica" , sans-serif;">A história se repete, mas a força deixa a história
mal contada.<o:p></o:p></span></i></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Fidel
e Pinochet são vistos na música como revolucionários que mudaram as estruturas
sociais de seus países de origem, sendo controversos por terem se utilizado de
terrorismo como bombas em embaixadas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) O trecho da música pretende
demonstrar como a questão do poder é conflituosa nas sociedades atuais, pois
depende do que se acredita e do que se deixa acreditar, sendo a própria
história subvertida pela força do atual poder.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) O
trecho da música pretende demonstrar como tudo é passageiro, como tudo passa,
até os regimes políticos totalitários como o de Fidel e Pinochet. Passa também
que não adianta lutar, pois a luta só traz a morte por nada.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Engenheiros
do Hawaii é uma banda formada por gaúchos separatistas que acreditam que o Rio
Grande do Sul deve emancipar-se do Brasil, portanto, pensa que é normal atirar
bombas na embaixada como forma de protesto, mesmo sabendo que essa “luta
armada” só faz repetir a história que foi mal contada.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>6)</b> Sabemos que na Grécia Antiga, em Atenas, a
democracia era um pouco diferente da nossa atual democracia. Chamamos a
Democracia de Atenas de Democracia Direta, em contraposição à nossa
Representativa. Porém, hoje, temos algumas tentativas de aproximação da
Democracia Direta, com a Democracia Participativa. Podemos dizer que a
principal diferença entre a Democracia Participativa e a Democracia
Representativa é:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> Na
Participativa nós podemos ser nossas próprias vozes, e não dependemos de um
representante que tem o papel de representar não só a nós como a milhares de
pessoas, que é o que acontece na Democracia Representativa.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Na
Participativa podemos eleger a demanda que queremos, independente de qualquer
coisa, não precisamos de um representante como na Representativa para votar e
dizer o que queremos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) A
Representativa é uma Democracia Direta, quer dizer que é diretamente dependente
de um representante e a Participativa é indireta, quer dizer que os objetivos
são denominamos de forma independente.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) A
Representativa é característica dos presidencialismos enquanto que a
Participativa é característica das autocracias gregas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>7)</b> (ENEM – 2009 adaptada) Segundo Aristóteles,
“na cidade com o melhor conjunto de normas e na-quela dotada de homens
absolutamente justos, os cidadãos não devem viver uma vida de trabalho tri-vial
ou de negócios - esses tipos de vida são despre-zíveis e incompatíveis com as
qualidades morais -—, tampouco devem ser agricultores os aspirantes à
cidadania, pois o lazer é indispensável ao desenvol-vimento das qualidades
morais e à prática das ativi-dades políticas”. <o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 18.0pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(VAN ACKER, T. Grécia. A vida
cotidiana na cidade-Estado. São Paulo: Atual, 1994.)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">O trecho, retirado da obra
Política, de Aristóteles, permite compreender que a cidadania<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) possui uma dimensão histórica
que deve ser criti-cada, pois é condenável que os políticos de qualquer época
fiquem entregues à ociosidade, enquanto o resto dos cidadãos tem de trabalhar.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) era entendida como uma dignidade
própria dos grupos sociais superiores, fruto de uma concepção política
profundamente hierarquizada da sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) tinha profundas conexões com a
justiça, razão pela qual o tempo livre dos cidadãos deveria ser dedicado às
atividades vinculadas aos tribunais.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) vivida pelos atenienses era, de
fato, restrita àque-les que se dedicavam à política e que tinham tempo para
resolver os problemas da cidade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>8</b>) (UFSM - PEIES) “Todavia, como é meu intento
escrever coisa útil para os que se interessam, pareceu-me mais conveniente procurar
a verdade pelo efeito das coisas, do que pelo que delas se possa imaginar. E
muita gente imaginou repúblicas e principados que nunca serviram nem jamais
foram reconhecidos como verdadeiros. Vai tanta diferença entre como se vive e o
modo por que se deveria viver, que quem se preocupar com o que se deveria fazer
em vez do que se faz aprende antes a ruína própria, do que o modo de se preservar.”
<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(O Príncipe, Maquiavel.) <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Nessa passagem, Maquiavel mostra
que o domínio das ações humanas, no qual está incluída a política, deve ser
concebido sob uma perspectiva realista.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Sobre essa maneira de conceber a
política, é possível afirmar:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">I. A política deve sempre ser
pensada a partir de modelos ideais e da busca de soluções definitivas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">II. A política deve valorizar as
experiências e os acontecimentos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">III. Concebe-se que a política deve
se regular pelo modo como vivemos e não como deveríamos viver.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">IV. Defende-se que a política deve
ser orientada por valores universais e crenças sobre como deveria ser a vida em
sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Está(ão) correta(s) a(s)
afirmativa(s)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) I e II apenas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) I, II e II apenas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) II e III apenas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) III e IV apenas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">e) IV apenas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>9)</b> “Redemocratização é o processo de restauração
da democracia e do estado de direito em países ou regiões que passaram por um
período de autoritarismo ou ditadura. A redemocratização pode acontecer de
maneira gradual, onde o poder restaura os direitos civis lentamente, ou
abrupta, como é em geral o caso quando isso acontece através de revoluções.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Na história do Brasil, dois
processos ocorridos em períodos distintos recebem essa designação: o primeiro,
culminado em 1945, com a deposição de Getúlio Vargas, dando fim a uma ditadura
iniciada com o golpe de 1937; no segundo, após o período ditatorial iniciado
com o Golpe de 1964, o processo de redemocratização teve início no governo do
general João Baptista Figueiredo, com a anistia aos acusados ou condenados por
crimes políticos, processo perturbado pela chamada linha dura.”<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; text-align: right;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">(http://pt.wikipedia.org/wiki/Redemocratiza%C3%A7%C3%A3o)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A chamada segunda redemocratização
no Brasil teve sua plena realização com:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) A eleição de Tancredo
Neves em 1984, o primeiro civil depois de todos os militares.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) A reabertura política e
a queda do AI-7 em 1972 no governo de Figueiredo.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) A reeleição de Fernando
Henrique Cardoso em 1997.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) O retorno às eleições
diretas em 1989 e a promulgação da Constituição de 1988.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo2; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) <!--[endif]-->A eleição do
trabalhista Luiz Inácio da Silva, o Lula em 2001.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l2 level1 lfo1; tab-stops: 21.3pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>10)</b> <!--[endif]--> Redemocratização quer dizer:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo3; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a)
<!--[endif]-->Instituição de um poder
político popular.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo3; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b)
<!--[endif]--> Restauração do poder político e econômico da
camada popular.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo3; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c)
<!--[endif]--> Queda dos impérios e das opressões em uma sociedade.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo3; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d)
<!--[endif]--> Fim dos períodos ditatoriais e monárquicos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6.0pt; text-align: justify;">
</div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo3; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e)
<!--[endif]-->Retorno ao sistema
democrático depois de um período não-democrático.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo3; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b> 11)</b> A imagem abaixo é do filme V de
Vingança, que retrata uma Inglaterra governada por um regime totalitário
controlador do sistema de informações. A obra enuncia o paradoxo existente
entre a efetivação da estabilidade social à custas das liberdades pessoais dos
indivíduos.</span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhYXS736_9bALA8lDf_gIQYx780lQTLqy8fUTuDwg6LorMKWB3AnDERD9ontN32zMVv0jnvUzsiBU5hq4GohfcdaL1J06KLve8X6vi3ierfnAcyUCO5o6ia4fuK2ZKUq9FL2phYWYt9k42m/s1600/VdeVinganca.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: "arial" , "helvetica" , sans-serif;"><img border="0" height="180" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhYXS736_9bALA8lDf_gIQYx780lQTLqy8fUTuDwg6LorMKWB3AnDERD9ontN32zMVv0jnvUzsiBU5hq4GohfcdaL1J06KLve8X6vi3ierfnAcyUCO5o6ia4fuK2ZKUq9FL2phYWYt9k42m/s1600/VdeVinganca.jpg" width="320" /></span></a></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A partir da ideia do filme marque a
alternativa que apresenta uma leitura atual e crítica da relação indivíduo/estado
abaixo:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) O Estado tem o poder
legítimo de defesa e ataque dos indivíduos, sendo portanto soberano.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) O Estado é o aparato
dos indivíduos, sendo natural e necessário para a boa convivência de todos.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) O Estado cria situações
de falso prazer e de assistência para que os indivíduos não se revoltem contra
seu poder opressor.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Os indivíduos não
saberiam exercer suas liberdades pessoais sem o Estado e seus aparatos para controla-los,
pois os indivíduos estão sempre querendo passar uns por cima dos outros.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l0 level1 lfo1; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>e) </b> A relação
indivíduo/estado não é uma relação por si conflituosa, basta que as pessoas
entendam que tudo possui limites, tanto para o Estado quanto para as pessoas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>12)</b> “Para Huxley, em sua propaganda, os
ditadores atuais limitam-se, na maioria das vezes, à repetição, supressão e
racionalização – repetição dos estribilhos que devem ser aceitos como verdades,
supressão de fatos que eles pretendem sejam ignorados, desencadeando e
racionalizando paixões que podem ser aplicadas aos interesses do partido e do
Estado (Regresso ao admirável mundo novo, p. 57). Mantendo-se em constante
tensão, a população se deixa controlar por discursos retóricos de grande
impacto afetivo e os líderes adquirem sobre a massa uma autoridade paternal.”<o:p></o:p></span></div>
<div align="right" class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: right;">
<span lang="EN-US" style="font-family: "arial" , "helvetica" , sans-serif;">(Renato Nunes
Bittencourt In: OLIVEIRA, 2011, pp 145 – 146)<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">O tipo de crítica levantada por
Huxley em sua literatura e que pode ser percebida no texto se direciona a:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a)</b> Governos fascistas e
comunistas como o italiano de Mussolini e o russo de Stálin.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b)
<!--[endif]-->Governos populistas
como o de Vargas e Perón na América Latina.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Novas tecnologias de
melhoramento racional da propaganda partidária.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Monarquias absolutistas
como as dos séculos que antecederam as revoluções burguesas.<o:p></o:p></span></div>
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</div>
<div class="MsoTitle" style="margin-bottom: 6.0pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; mso-list: l1 level1 lfo2; tab-stops: 14.2pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">e) Partidos políticos
neoliberais e de extrema esquerda que procuram massificar suas ideologias.<span style="font-size: small;"><o:p></o:p></span></span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br />
</span><br />
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>13)<span style="font-weight: normal;"> </span></b><!--[endif]-->Marque a
alternativa que apresenta os elementos de compreensão acerca do trecho abaixo:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><i>“O caminho da
vida pode ser o da liberdade e da beleza, porém, nos extraviamos. A cobiça
envenenou a alma dos homens... levantou no mundo as muralhas do ódio... e
tem-nos feito marchar a passo de ganso para a miséria e os morticínios”. </i>(Charles Chaplin. O último discurso de “O grande
ditador. Retirado de OLIVEIRA, 2011, p.93)<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) Podemos
inferir do texto que ele critica a atual ordem das coisas na sociedade
europeia, como a inversão de valores entre o humano e o material. Visão essa
também criticada pelos neomarxistas, de onde Chaplin tira suas influências.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Chaplin
acredita no que os iluministas no século XVIII também acreditavam: que a vida
do homem tem que seguir naturalmente para a liberdade e para a beleza. Porém a
sociedade atual baseada no modo de produção capitalista não suporta esse
pensamento, pois liberdade para todos quer dizer perda de privilégios sociais
da classe rica.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c) </b>O texto é uma crítica à cultura europeia de nacionalismo
baseado em xenofobia, que culminou nos fascismos e nazismo e também no muro de
Berlim que marcou simbolicamente a divisão do mundo em dois. Tendo acontecido
um sem número de mortes e aumentado a miséria de determinados setores da
sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Do
texto pode-se inferir a falta de liberdade e de beleza na vida dos homens.
Estes estão vivendo na miséria, matando-se nas guerras por causas injustas e
vãs. Os homens precisam sair dessa dinâmica destrutiva e buscar uma vida
melhor, por exemplo na busca por uma vida religiosa aos preceitos de Deus.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>14)<span style="font-weight: normal;"> </span></b>Em qual obra,
de qual filósofo, ficou célebre o uso do termo “Política” como referente ao que
é social, à cidade?<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) A
República de Platão. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">b) Ética e Cidadania de Aristóteles.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>c)</b> A
Política de Aristóteles. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) O Leviatã de Thomas Hobbes.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>15)<span style="font-weight: normal;"> </span></b><!--[endif]-->Para
Aristóteles a Política tem como objetivo:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">a) <!--[endif]-->Tornar os homens
conscientes de suas ações e comportamentos em sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b)</b> <!--[endif]-->O bem coletivo,
identificando o bem como a Felicidade na sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->Entender o que se
passa nas organizações dos homens e mulheres em sociedade.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) Tornar as pessoas
ricas e desrespeitosas com o bem coletivo.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b><span style="font-weight: normal;"><br /></span></b></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>16)<span style="font-weight: normal;"> </span></b>Sabemos que
na Grécia Antiga, em Atenas, a democracia era um pouco diferente da nossa atual
democracia. Chamamos a Democracia de Atenas de Democracia Direta, em
contraposição à nossa Representativa. Porém, hoje, temos algumas tentativas de
aproximação da Democracia Direta, com a Democracia Participativa. Podemos dizer
que a principal diferença entre a Democracia Participativa e a Democracia
Representativa é:<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;"><b>a) </b> <!--[endif]-->Na Participativa
nós podemos ser nossas próprias vozes, e não dependemos de um representante que
tem o papel de representar não só a nós como a milhares de pessoas, que é o que
acontece na Democracia Representativa.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">b) <!--[endif]-->Na Participativa
podemos eleger a demanda que queremos, independente de qualquer coisa, não precisamos
de um representante como na Representativa para votar e dizer o que queremos.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">c) <!--[endif]-->A Representativa
é uma Democracia Direta, quer dizer que é diretamente dependente de um representante
e a Participativa é indireta, quer dizer que os objetivos são denominamos de
forma independente.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">d) <!--[endif]-->A Representativa
é característica dos presidencialismos enquanto que a Participativa é
característica das autocracias gregas.<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="MsoTitle" style="margin: 0cm 0cm 6pt; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>17)</b> <!--[endif]-->“O pensador italiano Nicolau Maquiavel (1469 – 1527)
ocupou, na história do pensamento político, um lugar de destaque. A partir das
considerações teóricas de Maquiavel, a política passou a ser vista de outro
modo.” (OLIVEIRA, 2011, p. 112).<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A
política para Maquiavel seria:<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">a) A arte de governar <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>b) </b> A
arte de manter e conquistar o poder<o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">c) A ciência sobre a cidade <o:p></o:p></span></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">d) Um jogo de interesses</span><br />
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>18)</b> A discussão
em torno desse tema poderia partir de qualquer um de nós, mas quem a formulou
magistralmente foi o filósofo Jean-Jacques Rousseau. Ele viveu durante a época
do Iluminismo, na segunda metade do século 18. </span></div>
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Como se sabe, o
Iluminismo foi um movimento intelectual caracterizado pela importância da
ciência e da racionalidade crítica no questionamento filosófico, o que implica
recusa a todas as formas de dogmatismo, especialmente o das doutrinas políticas
e religiosas tradicionais.</span></div>
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><o:p></o:p></span></div>
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A questão da
liberdade do homem é o mote central de "O Contrato Social", uma das
obras primas de Jean-Jacques Rousseau. "O Contrato Social" é um
ensaio fundamental para a história da filosofia e ao mesmo tempo uma obra para
ser lida com prazer, na qual o filósofo conversa de igual para igual com o
leitor. (Retirado de
http://educacao.uol.com.br/disciplinas/filosofia/jean-jacques-rousseau-1-o-contrato-social.htm
em 13 de novembro de 2014 – texto adaptado)<o:p></o:p></span></div>
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">De acordo com o
pensamento de Rousseau expresso no Contrato Social, marque a alternativa
correta:</span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;">A) O homem nasce
livre, mas encontra-se acorrentado por todos os lados no estado social.</span><br />
<span style="font-family: "arial" , "helvetica" , sans-serif;">B) O homem
precisa do estado social para se libertar das prisões da natureza.</span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: -2.8pt; margin-right: 0cm; margin-top: 1.0cm; mso-list: l4 level1 lfo1; tab-stops: 0cm 16.65pt; text-align: justify; text-indent: 1.4pt;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">C)<span style="font-stretch: normal;"> </span>A Monarquia seria a melhor forma de governo, pois
só ela retrataria a liberdade do indivíduo.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; mso-list: l0 level1 lfo2; tab-stops: 25.0pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">D)<span style="font-stretch: normal;"> </span>A liberdade de comércio é a expressão essencial
da liberdade individual.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">E) A igualdade se
funda no direito natural à propriedade privada.</span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><br /></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>19)</b> A filosofia de
Hobbes é ainda definida como corpórea e mecanicista. É corpórea porque os
corpos são gerados e por isso são os únicos sobre os quais é possível
raciocinar. É mecanicista porque somente um corpo pode sofrer uma ação. O
prazer, a dor, o querer o ódio e o amor também são movimentos. Em todos esses
movimentos não existe um bem e um mal, pois ambos são relativos se levarmos em
conta que o bem é aquilo que buscamos e o mal aquilo do qual fugimos e que as
pessoas buscam ou tentam se afastar de maneira e de coisas diferentes.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"> Mesmo não existindo um bem e um mal como
valor absoluto, Hobbes admite que exista um primeiro bem que precede muitos
outros, esse bem é a conservação da vida, e o contrário desse primeiro bem é a
morte.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"> Levando seus princípios para a análise
política e social, Hobbes discorda da posição aristotélica que diz que o homem
é um animal político. Hobbes acredita que cada homem é diferente do outro e que
a vida social é definida pelo egoísmo dessa diferença e pela convenção da convivência
em grupo. O Estado em que esses indivíduos vivem não é algo natural, mas
artificial, criado por esses indivíduos para alcançar da melhor forma seus
objetivos egoístas. (Retirado de
http://www.filosofia.com.br/historia_show.php?id=77 em 13 de novembro de 2014)<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">De acordo com o
pensamento de Hobbes, marque a alternativa correta:<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; tab-stops: 16.65pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A)
Os seres humanos no estado de natureza vivem felizes e sem egoísmo.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; tab-stops: 16.65pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">B)
Os seres humanos no estado de natureza não tem paz nem segurança.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; mso-list: l2 level1 lfo3; tab-stops: 16.65pt; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">C)<span style="font-stretch: normal;"> </span><!--[endif]-->A
individualidade deve ser assegurada através da luta de todos contra todos.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; tab-stops: 16.65pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">D)
A liberdade não deve ser levada em consideração no estado social.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; tab-stops: 16.65pt; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">E)
O Rei pode fazer tudo o que ele quiser, eis que ele é soberano, portanto, não
deve ouvir seus súditos.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; tab-stops: 16.65pt; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><b>20)</b> Artesão do
pensamento político liberal, Locke nasceu numa aldeia inglesa, filho de um
pequeno proprietário de terras. Estudou na escola de Westminster e em Oxford,
que seria seu lar por mais de 30 anos. Os estudos tradicionais da universidade
não o satisfaziam, mas aplicou-se. Foi admitido na Sociedade Real de Londres, a
academia científica, em 1668, para estudar medicina: graduou-se seis anos
depois, mas sem o título de doutor.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A maior parte de
sua obra se caracteriza pela oposição ao autoritarismo, em todos os níveis:
individual, político e religioso. Acreditava em usar a razão para obter a
verdade e determinar a legitimidade das instituições sociais.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Quando Locke
escreveu os "Dois Tratados sobre o Governo", a sua principal obra de
filosofia política, tinha como objetivo contestar a doutrina do direito divino
dos reis e do absolutismo real. (Retirado de
http://educacao.uol.com.br/biografias/john-locke.jhtm em 13 de novembro de
2014)<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">Jhon Locke também:<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">A) Assim como
Rousseau, acreditava que o ser humano no estado de natureza vivia mais livre e
mais feliz.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">B) Acreditava que o
direito à propriedade era um direito divino, portanto, reflexo de deus, os
homens por herança divina detiam as terras.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; mso-list: l1 level1 lfo4; text-align: justify; text-indent: 0cm;">
<!--[if !supportLists]--><span style="font-family: "arial" , "helvetica" , sans-serif;">C)<span style="font-stretch: normal;"> </span>Pretendia criar uma teoria que conciliasse a
liberdade dos cidadãos com a manutenção da ordem política. Para ele, o que dá
direito à propriedade é o trabalho que se dedica a ela.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">D) Era um crítico
do Iluminismo, sendo portanto um defensor das tradições de seu povo, não
aceitava o cosmopolitismo das ideias revolucionárias.<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.4pt; margin-right: 0cm; margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">E) Acreditava que
ao nascermos tínhamos mais chances de retornar ao estado de natureza do que
depois de inseridos em um sistema educacional.<o:p></o:p></span></div>
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<br /></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 0cm; margin-top: 1.0cm; mso-list: l3 level1 lfo5; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-stretch: normal;"><b>21)</b></span><span style="font-stretch: normal;"><b> </b> </span>Explique como a ideologia liberal torna-se um
dos princípios básicos do Capitalismo:<o:p></o:p></span></div>
<div class="Standard" style="margin-top: 1.0cm; text-align: justify;">
<span style="font-family: "arial" , "helvetica" , sans-serif;">_________________________________________________________________________<o:p></o:p></span></div>
<div class="Standard" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 0cm; margin-top: 1.0cm; mso-list: l3 level1 lfo5; text-align: justify; text-indent: 0cm;">
<span style="font-family: "arial" , "helvetica" , sans-serif;"><span style="font-stretch: normal;"><b>22)</b></span><span style="font-stretch: normal;"> </span>Dentre as diferenças e semelhanças entre os três
pensadores do Contrato Social, explique-as:<o:p></o:p></span></div>
<span style="font-family: "arial" , "helvetica" , sans-serif;"><o:p></o:p></span><br /></div>
<div class="MsoTitle" style="margin-bottom: 6pt;">
<br /></div>
</div>
Unknownnoreply@blogger.com251tag:blogger.com,1999:blog-1897887958861896694.post-36896907525227616772013-11-25T16:48:00.003-03:002013-11-25T16:48:49.900-03:00Problemas de Gênero (Judith Butler)Este foi um resumo do Prefácio + Capítulo 1 produzido pelo Grupo de Estudos de Epistemologia Feminista do Núcleo de Pesquisas sobre Sexualidade, Gênero e Subjetividade (NUSS), da Universidade Federal do Ceará (UFC) em 2013.2.[1]<br /><br />
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<span style="font-size: 10.0pt; line-height: 150%;">O senhor... Mire veja: o mais importante e bonito, do
mundo, é isto: que as pessoas não
estão sempre iguais, ainda não foram terminadas – mais que elas vão sempre
mudando. Afinam e desafinam. Verdade maior. É o que a vida me ensinou. Isso me
alegra de montão.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<span style="font-size: 10.0pt; line-height: 150%;">
Guimarães Rosa<a href="" name="_ftnref2"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftn2" title=""><span style="color: windowtext; text-decoration: none; text-underline: none;">[2]</span></a></span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<br /></div>
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<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">
Partindo do prefácio, Judith Butler (2011) nos traz questões que foram seminais
para a elaboração do livro, nos incitando a pensar que “problemas são
inevitáveis e nossa incumbência é descobrir a melhor maneira de cria-los, a
melhor maneira de tê-los” (p. 7). Não é a toa que o livro chama-se “Problemas
de Gênero” e tem como subtítulo “Feminismo e subversão da identidade”.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">
Para Butler, as noções de gênero, sexo e identidade são problemáticas que devem
ser investigadas ao modo da “genealogia”. Ela afirma: “A crítica genealógica
(...) investiga as apostas políticas, designando como origem e causa categorias
de identidade que, na verdade, são efeitos de instituições, práticas e
discursos cujos pontos de origem são múltiplos e difusos. A tarefa dessa
investigação é centrar-se – e descentrar-se – nessas instituições definidoras:
o falocentrismo e a heterossexualidade compulsória<a href="" name="_ftnref3"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftn3" title=""><span style="color: windowtext; text-decoration: none; text-underline: none;">[3]</span></a>”.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">
Duas das questões de Butler apresentadas no prefácio são: “que formas de
políticas surgem quando a noção de identidade como base comum já não restringe
o discurso sobre políticas feministas? E até que ponto o esforço para localizar
uma identidade comum como fundamento para uma política feminista impede uma
investigação radical sobre as construções e normas políticas da própria
identidade?” (p. 9-10).</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">
Butler questiona o feminismo dado como o movimento de mulheres brancas de
classe média, dando abertura para a possibilidade de se pensar políticas ditas
feministas para além da margem dessa identificação: mulher-branca–classe média.
Butler abre aqui o questionamento sobre a própria necessidade de identificação <i>a
priori,</i>para se lutar por melhorias na vida, para além da repressão e
disciplinamento da vida regrada e necrófila<a href="" name="_ftnref4"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftn4" title=""><span style="color: windowtext; text-decoration: none; text-underline: none;">[4]</span></a>. (Liberdade estaria sobretudo fora das
margens, nas possibilidades não-ditas e não catalogáveis até então? – lembrando
que o gênero é um <i>estar sendo<a href="" name="_ftnref5"></a></i><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftn5" title=""><span style="color: windowtext; text-decoration: none;">[5]</span></a>).</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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A autora afirma também que seu texto possui muito mais fontes do que as que
apresenta e que seu objetivo no livro é: “de maneira geral, observar como as
fábulas de gênero estabelecem e fazem circular sua denominação errônea de fatos
naturais<a href="" name="_ftnref6"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftn6" title=""><span style="color: windowtext; text-decoration: none; text-underline: none;">[6]</span></a>” (p. 12).</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">
O Capítulo 1: “Sujeito do sexo/gênero/desejo”, se divide em seis tópicos: “1.
“’Mulheres’ como sujeito do feminismo; 2. A ordem compulsória do
sexo/gênero/desejo; 3. Gênero: as ruinas circulares do debate contemporâneo; 4.
Teorizando o binário, o unitário e além; 5. Identidade, sexo e a metafísica da
substância; 6. Linguagem, poder e estratégias de deslocamento”.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;">No capítulo 1, a autora,
através de sua “genealogia crítica”, questiona a própria noção de categoria das
“mulheres” como sujeito político do feminismo, nos dando com isso
possibilidades de pensar o feminismo como movimento politico que não exige um
sujeito pautado em parâmetros prefigurados, como até então se pensava.
(sobretudo um sujeito único e universal ligado às mulheres). Butler nos diz
que: “a tarefa é justamente formular, no interior dessa estrutura constituída
[jurídicas da linguagem e da política], uma crítica às categorias de identidade
que as estruturas jurídicas contemporâneas engrandecem, naturalizam e
imobilizam”, como as categorias de homem e mulher. (p. 22). Portanto, não se
deve presumir, nem mesmo o feminismo, os sujeitos, ou identidades, homem ou
mulher (“mulheres”).</span></div>
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<b style="line-height: 150%;">Referências</b></div>
<span style="line-height: 150%; mso-bidi-font-size: 12.0pt;"><div style="text-align: justify;">
<span style="line-height: 150%;">BUTLER,
Judith. </span><i style="line-height: 150%;">Problemas de gênero</i><span style="line-height: 150%;">: feminismo e subversão da identidade.
Tradução de Renato Aguiar. 5ª ed. Rio de Janeiro: Civilização Brasileira, 2013.</span></div>
</span><br />
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<o:p></o:p></span></div>
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<hr size="1" style="text-align: left;" width="33%" />
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<a href="" name="_ftn1"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftnref1" title=""><span style="color: windowtext; font-size: 10.0pt; line-height: 150%; text-decoration: none; text-underline: none;">[1]</span></a><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">Resumo elaborado por Bruno Duarte,
Fernando Duarte, Indira Guedes, Jana Lisboa, Marcelle Silva e Renan da Ponte.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
<div class="MsoNormal" style="background-color: white; background-position: initial initial; background-repeat: initial initial; line-height: 150%; margin-bottom: 6pt; text-align: justify;">
<a href="" name="_ftn2"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftnref2" title=""><span style="color: windowtext; font-size: 10.0pt; line-height: 150%; text-decoration: none; text-underline: none;">[2]</span></a><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">ROSA, João Guimarães.</span><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><i><span style="font-size: 9.0pt; line-height: 150%;">Grande Sertão</span></i><span style="font-size: 9.0pt; line-height: 150%;">: Veredas. Rio de Janeiro: Nova
Fronteira, 2006, p. 23</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;">.<o:p></o:p></span></div>
<div class="MsoNormal" style="background-color: white; background-position: initial initial; background-repeat: initial initial; line-height: 150%; margin-bottom: 6pt; text-align: justify;">
<a href="" name="_ftn3"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftnref3" title=""><span style="color: windowtext; font-size: 10.0pt; line-height: 150%; text-decoration: none; text-underline: none;">[3]</span></a><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">O termo “falocentrismo” foi cunhado
pro Freud para significar o poder do gênero masculino sobre o gênero feminino,
e desenvolvido por Lacan para significar a construção das categorias sexuais
por meio da linguagem. (Irigaray, 1978). Já o termo “heterossexualidade
compulsória” foi apontado primeiramente por Adrienne Rich (1970) que faz asserções
acerca dos mecanismos de dominação e de violência, sobretudo, contra as
mulheres, para a manutenção da heterossexualidade obrigatória.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
<div class="MsoNormal" style="background-color: white; background-position: initial initial; background-repeat: initial initial; line-height: 150%; margin-bottom: 6pt; text-align: justify;">
<a href="" name="_ftn4"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftnref4" title=""><span style="color: windowtext; font-size: 10.0pt; line-height: 150%; text-decoration: none; text-underline: none;">[4]</span></a><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">O termo necrófila aqui utilizado tem
origem em Fromm, no seu livro</span><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><i><span style="font-size: 9.0pt; line-height: 150%;">A Arte de Amar</span></i><span style="font-size: 9.0pt; line-height: 150%;">, e mais especificamente empregada no</span><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><i><span style="font-size: 9.0pt; line-height: 150%;">O Coração do Homem</span></i><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">(1981), nos quais o autor quer deixar
claro como não pode haver verdadeira libertação sem um real e profundo
sentimento de amor pelos homens, sendo esse “sentimento de amor”, uma tentativa
de construção do ser em comunhão, livre, da sociedade, não mais opressora e que
para isso, é preciso uma atitude biófila, de amor a vida, a si, a existência,
ao outro, em detrimento da necrofilia, que traz a vontade de destruição, ligado
à morte, a repressão e falta de responsabilidade para com o outro.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
<div class="MsoNormal" style="background-color: white; background-position: initial initial; background-repeat: initial initial; line-height: 150%; margin-bottom: 6pt; text-align: justify;">
<a href="" name="_ftn5"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftnref5" title=""><span style="color: windowtext; font-size: 10.0pt; line-height: 150%; text-decoration: none; text-underline: none;">[5]</span></a><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">Butler deixa claro no final do
capítulo 1 que “O gênero é a estilização repetida do corpo, um conjunto de atos
repetidos no interior de uma estrutura reguladora altamente rígida”, ou seja,
ser de um “determinado” gênero, é uma indicação de práticas performáticas que
se constroem e se perpetuam nas repetições dos<i>performers</i>.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
<div class="MsoNormal" style="background-color: white; background-position: initial initial; background-repeat: initial initial; line-height: 150%; margin-bottom: 6pt; text-align: justify;">
<a href="" name="_ftn6"></a><a href="file:///C:/Documents%20and%20Settings/XP/Meus%20documentos/Downloads/Resumo%20do%20grupo%20de%20estudos%20da%20Butler%20(1).docx#_ftnref6" title=""><span style="color: windowtext; font-size: 10.0pt; line-height: 150%; text-decoration: none; text-underline: none;">[6]</span></a><span style="font-size: 9.0pt; line-height: 150%; mso-bidi-font-size: 10.0pt;"> </span><span style="font-size: 9.0pt; line-height: 150%;">No que diz respeito às “fábulas”,
estas podem ser pensadas como "ficções de gênero", construções
socioculturais que ganham legitimidade e amplitude dentro de determinado
contexto (também sociocultural) que atrelam o gênero à natureza. Ou seja,
tornam "natural" aquilo que é arbitrário.</span><span style="font-family: "Arial","sans-serif"; font-size: 9.0pt; line-height: 150%;"><o:p></o:p></span></div>
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Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-1897887958861896694.post-33644287661991322032013-07-16T12:58:00.002-03:002013-07-16T12:58:28.947-03:00“ORIGENS DO TOTALITARISMO” DE HANNAH ARENDT.<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6pt; text-align: center;">
<b><span style="font-family: "Arial","sans-serif";">FERNANDO LUIZ DUARTE JUNIOR<o:p></o:p></span></b></div>
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<b><span style="font-family: "Arial","sans-serif";">RESENHA DO CAPÍTULO 4 (Ideologia e
terror: uma nova forma de governo) DA PARTE III (Totalitarismo) DO LIVRO
“ORIGENS DO TOTALITARISMO” DE HANNAH ARENDT.<o:p></o:p></span></b></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhjOeG2glwD7g0WY98B4iBlKVgmcfIENFNjKKKBRFw_w0cWUTGDxmZXf7Tcna_c4gUlhbK2yM7Th_poQ3vpnU6pajg6VLG1QX0V5GoWbO3l91v3xHA-XboATZPRTqYEJ7IWMx3JqEY3FpBf/s1600/HannahArendt.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhjOeG2glwD7g0WY98B4iBlKVgmcfIENFNjKKKBRFw_w0cWUTGDxmZXf7Tcna_c4gUlhbK2yM7Th_poQ3vpnU6pajg6VLG1QX0V5GoWbO3l91v3xHA-XboATZPRTqYEJ7IWMx3JqEY3FpBf/s320/HannahArendt.jpg" width="270" /></a></div>
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<span style="font-family: "Arial","sans-serif";"> Hannah
Arendt nasceu em Hannover, Alemanha, em 1906. Estudou nas universidades de
Marburg e Freiburg, e obteve seu doutorado em filosofia na universidade de
Heidelberg, sob a orientação de Karl Jaspers. Em 1933 fugiu para Paris e em
1941, por decorrência da deflagração da Segunda Guerra Mundial, estabeleceu-se
nos Estados Unidos, onde faleceu em dezembro de 1975. Professora visitante em
várias universidades, Arendt fez sua carreira acadêmica na New School for
Social Research de Nova Iorque. É autora de vários livros, dentre eles:
“Origens do Totalirarismo”, “A Condição Humana”, “Entre o Passado e o Futuro”,
“Homens em tempos sombrios”, “Eichmann em Jerusalém”, “Responsabilidade e
julgamento” e “Sobre a revolução”.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif";"> Nas
aulas de Ciência Política III, do semestre 2013.1, ministrada pelo professor
Fabio Gentile, no curso de C. Sociais da UFC, lemos o capítulo 4 da terceira parte do livro “Origens do
Totalitarismo” da filósofa alemã Hannah Arendt. Neste capítulo, com a ajuda das
aulas, vimos que a autora preocupa-se em encontrar uma “essência” para o regime
totalitário. Ela questiona se existe uma “natureza”, no sentido de essência, do
governo totalitário, analisando para isso o governo nazista, na Alemanha, e o
stalinista na União Soviética.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif";"> Podemos
encontrar no início do capítulo um esboço de definição para o que seja
Totalitarismo, no sentido de: forma de governo que transforma as classes em
massa e opera a partir de um sistema unipartidário. Lembrando que a
transformação das classes em massa, seria uma tentativa de “organização” do
Partido de forma hegemônica e unívoca das nuances de possibilidades de
existência, atuação e políticas das pessoas em suas particularidades. A
perspectiva é sempre a totalização, a universalização de um sistema de
pensamento e organização pautado na lógica do que Arendt chama “Um-Só-Homem”
visando a realização da lei da Natureza ou da História.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif";"> Arendt
quer nos indicar uma nova perspectiva sobre os governos totalitários, tentando
entendê-los, como operam, por que vias, quais seus objetivos e se possuem uma
“natureza”. Com isso, ela escreve:<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 11.0pt; line-height: 150%;">O totalitarismo nos coloca diante de uma
espécie totalmente diferente do governo. (...) Mas não opera sem a orientação
de uma lei, nem é arbitrário, pois afirma obedecer rigorosa e inequivocamente
àquelas leis da Natureza ou da História que sempre acreditamos serem a origem
de todas as leis. (ARENDT, 1989, p. 513)<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;"> Arendt quer nos mostrar que o que
pensamos do totalitarismo como um governo arbitrário, que impõe força e
ilegitimidade, está equivocado. Os regimes totalitários operam por vias legais
e pela “vontade” da humanidade no progresso natural ou histórico universal.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;"> Essa “vontade” da humanidade no
progresso natural ou histórico universal, nos diz Arendt que seria, acima das
vontades dos homens, o estabelecimento do reino da justiça na terra, algo que
está para além das partes, que visa o todo, que visa, não o benefício de um ou
de outro, mas o progresso da humanidade, retirando assim toda e qualquer culpabilização
das direções do Partido e de seus julgamentos. Neste sentido ela escreve (1989,
p. 514-515): “[o totalitarismo] promete libertar o cumprimento da lei de todo
ato ou desejo humano; e promete a justiça na terra porque afirma tornar a
humanidade a encarnação da lei.” <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;"> Com isso, o emprego do terror,
torna-se legítimo para que assim torne-se uma essência dessa forma de governo,
que perspectiva uma finalidade grandiosa para além dos próprios homens. Arendt
nos diz (1989, p. 517): “[o principal objetivo do terror é] tornar possível à
força da natureza ou da história propagar-se livremente por toda a humanidade
sem o estorvo de qualquer ação humana espontânea.” Por tanto, as únicas ações
desejáveis, recomendáveis e não penalizadas, são aquelas que visam libertar as
forças da natureza e da história para que operem livremente, tendo assim, o
terror como um meio, e não um fim. No mesmo sentido escreve (1989, p. 517): “O
terror é a legalidade quando a lei é a lei do movimento de alguma força
sobre-humana, seja a Natureza ou a História”.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;"> É possível vermos que a falta de
liberdade dos homens particulares, cerceados pelo Partido, é uma tentativa de
fazer valer a liberdade verdadeira, que é Natural e Histórica, e que com isso,
identificando nas teorias de Darwin e do próprio Marx, uma legitimação da
exclusão de raças ou classes, tidas como inferiores, como fundamental para a
evolução da humanidade de forma universal, histórica e natural.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;"> A análise de Hannah Arendt nos dá
elementos para perceber essa faceta “positiva” das organizações totalitárias.
Saindo do lugar comum de opressão, que nos dá características de cerceamento da
liberdade individual de forma negativa, donde os opressores são identificados
moralmente como maus, desleais, ilegítimos; que não ocorre por exemplo no
governo nazista, nem no stalinista, onde foi possível ver o apelo e a força “da
massa” para a “empreitada” do Partido na objetivação da lei natural ou
histórica.<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;"> Com toda certeza, esse livro de
Hannah Arendt é um clássico para se entender o Nazismo, o Fascismo e o
Comunismo Soviético, que não deve passar em branco para qualquer graduando de
Ciências Sociais que pretenda entender as organizações políticas
contemporâneas, fazendo assim, obrigatória a sugestão de leitura completa desse
livro.<o:p></o:p></span></div>
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<b><span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;">REFERÊNCIA</span></b></div>
<br />
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<span style="font-family: "Arial","sans-serif"; line-height: 150%; mso-bidi-font-size: 12.0pt;">ARENDT,
Hannah. Origens do Totalitarismo. Tradução de Roberto Raposo. São Paulo:
Companhia das Letras, 1989.<o:p></o:p></span></div>
Unknownnoreply@blogger.com1