ESTUDOS INTERDISCIPLINARES EM QUÍMICA
A produção de madeira plástica ou compósito de plásticomadeira pode ser feita a partir de resíduos plásticos reciclados. Já pode ser encontrado no mercado nacional um produto resultante da mistura de polietileno de alta densidade (PEAD) com serragem de madeira, pigmentos e plastificante. O polietileno de alta densidade é um polímero obtido através da síntese polimerização do etileno.
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)
Só há ligação do tipo carbono-carbono e carbono-hidrogênio. Já a celulose é um polímero natural que tem a glicose como monômero.
![](data:image/png;base64,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)
A respeito da análise espectroscópica da madeira plástica e de suas matérias-primas, foram feitas as seguintes afirmativas:
I - o espectro de infravermelho do PEAD apresenta bandas de estiramento na região de 1.480 cm-1;
II - o espectro de RMN de 13C em solução do PEAD apresenta sinais na região de 120-145 ppm;
III - o espectro de infravermelho da madeira plástica pode ser obtido sob a forma de filme, solubilizando a amostra em um solvente apolar;
IV - o espectro de infravermelho da madeira plástica apresenta bandas na região de 3.400 cm-1, provenientes da celulose, e banda na região de 1.450 cm-1, proveniente do polietileno.
Está(ão) correta(s) APENAS a(s) afirmativa(s)
Observação: as tabelas com as faixas características de absorção no infravermelho e deslocamento químico de 13C e 1H encontram-se a baixo.
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II e III
I e IV
III e IV
I e III
II e IV
Um estudo feito nos Estados Unidos da América aborda as histórias ocupacionais de 185 pessoas com a doença de Alzheimer, comparadas com 303 pessoas sem a doença. Os resultados mostraram que era 3,4 vezes mais provável de desenvolverem Alzheimer indivíduos que tinham trabalhado em posições que os expunham a altos níveis de chumbo – respirando pó de chumbo ou a partir de contacto direto com a pele. Para o tratamento de contaminação por esse metal, pode-se utilizar medicamentos a base do ligante etilenodiaminotetracético (EDTA), que tem a característica de complexar com íons metálicos divalentes presentes no plasma ou no líquido intersticial, como chumbo, zinco, manganês e ferro.
KOSS, E. Disponível em: <www.fi.edu/brain/metals.htm>. Acesso em: 7 set. 2011.
Considerando a teoria da volumetria de complexação e a utilização do EDTA como componente de medicamentos para o tratamento de contaminação por chumbo, analise as afirmações a seguir.
I. Na titulação de chumbo com EDTA, a representação da constante de formação condicional é Kf = [Pb-EDTA]/[EDTA].[Pb2+]
II. Os valores de alfa 4 não influenciam o equilíbrio da complexação do ligante EDTA com o chumbo, em meio aquoso, a 20°C.
III. Na titulação de uma solução de chumbo com solução de EDTA, após o ponto de equivalência, a concentração de chumbo na solução será igual a zero.
IV. O indicador utilizado em uma titulação de complexação primeiro complexa com os íons chumbo, antes do ponto de equivalência, dando uma cor característica à solução.
É correto apenas o que se afirma em
II e IV
II e III
I e II
I e IV
I e III
A cromatografia gasosa é uma das técnicas analíticas mais utilizadas para a separação e identificação de substâncias orgânicas. Além de possuir alto poder de resolução, é muito atrativa devido à possibilidade de detecção em escala, de nano a picogramas (10-9 g a 10-12 g). Considerando essa técnica, avalie as asserções a seguir.
A grande limitação da cromatografia gasosa é a necessidade de que a amostra seja volátil ou estável termicamente.
PORQUE
Na cromatografia gasosa, amostras voláteis ou termicamente estáveis devem ser derivadas quimicamente.
A respeito dessas asserções, assinale a opção correta.
A primeira asserção é uma proposição falsa, e a segunda, uma proposição verdadeira.
A primeira asserção é uma proposição verdadeira, e a segunda, uma proposição falsa.
As duas asserções são proposições verdadeiras, mas a segunda não é uma justificativa correta da primeira.
As duas asserções são proposições verdadeiras, e a segunda é uma justificativa correta da primeira.
Tanto a primeira quanto a segunda asserções são proposições falsas.
Cada vez mais busca-se desenvolver novos processos para obtenção de metais de modo a minimizar o consumo de energia, viabilizar a exploração econômica de minérios com baixos teores de metal e evitar maiores problemas ambientais decorrentes da produção de SO2. Atualmente, minérios de cobre - calcopirita (CuFeS2), calcocita (Cu2S) - com baixos teores desse metal não são extraídos pela técnica convencional de calcinação seguida de redução com carvão (pirometalurgia). Emprega-se o processo hidrometalúrgico de lixiviação, que consiste no uso de uma solução aquosa capaz de dissolver o composto que contém o metal a ser extraído. Após a lixiviação do minério com solução diluída de ácido sulfúrico, cobre metálico é precipitado pela redução dos íons Cu2+ com raspas de ferro. Considere os seguintes minérios e seus principais constituintes (escritos entre parentêses):
galena (PbS)
wurtizita (ZnS)
pirita (FeS2)
pirolusita (MnO2)
bauxita (Al2O3. xH2O)
Desconsiderando as impurezas que possam estar presentes, qual dos metais citados pode ser obtido pelo processo de lixiviação ácida seguida de precipitação com raspas de ferro?
Dados:
![](data:image/png;base64,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)
Zn
Mn
Zn e Pb
Al e Mn
Pb
As moedas de R$ 0,05 (cinco centavos) são feitas de aço revestido de cobre e, com o passar do tempo, é possível observar que elas são oxidadas a uma substância de coloração esverdeada. Esse é mais um caso típico de oxidação atmosférica em ambiente úmido.
O2(g) + 4H+(aq) + 4e- à 2H2O(l) E° = + 1,23 V – (0,059).pH
Cu2+(aq) + 2e- à Cu(s) E° = +0,34 V
Considerando as semirreações de redução representadas acima, a oxidação atmosférica das moedas de cobre em meio levemente ácido (pH = 6,0) é
Espontânea, pois o E° = + 0,54 V
Espontânea, pois o E° = +0,48 V
Não espontânea, pois o E° = -0,89 V
Espontânea, pois o E° = - 0,89 V
Não espontânea, pois o E° = +0,54 V
A pilha formada pelos eletrodos que compõem a bateria de chumbo utilizada em automóveis é representada por:
Pb(s)| PbSO4(s) | H+(aq), HSO4- (aq) || PbO2(s) | PbSO4(s) | Pb(s) (E° = 2 V)
Em relação a esta pilha, considere as afirmações a seguir.
I - Os eletrodos são de metal/metal insolúvel em contato com solução de íons do metal.
II - A reação anódica é PbO2(s) + SO42−(aq) + 4H+ + 2e- --> PbSO4(s) + 2H2O(l).
III - Trata-se de uma pilha secundária, pois pode ser recarregada.
IV - O Pb contido em baterias gastas não pode ser reciclado devido à presença de H2SO4.
São corretas apenas as afirmações:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
II e III
I e IV
III e IV
I e III
II e IV
Um estudo feito nos Estados Unidos da América aborda as histórias ocupacionais de 185 pessoas com a doença de Alzheimer, comparadas com 303 pessoas sem a doença. Os resultados mostraram que era 3,4 vezes mais provável de desenvolverem Alzheimer indivíduos que tinham trabalhado em posições que os expunham a altos níveis de chumbo – respirando pó de chumbo ou a partir de contacto direto com a pele. Para o tratamento de contaminação por esse metal, pode-se utilizar medicamentos a base do ligante etilenodiaminotetracético (EDTA), que tem a característica de complexar com íons metálicos divalentes presentes no plasma ou no líquido intersticial, como chumbo, zinco, manganês e ferro.
KOSS, E. Disponível em: <www.fi.edu/brain/metals.htm>. Acesso em: 7 set. 2011.
Considerando a teoria da volumetria de complexação e a utilização do EDTA como componente de medicamentos para o tratamento de contaminação por chumbo, analise as afirmações a seguir.
I. Na titulação de chumbo com EDTA, a representação da constante de formação condicional é Kf = [Pb-EDTA]/[EDTA].[Pb2+]
II. Os valores de alfa 4 não influenciam o equilíbrio da complexação do ligante EDTA com o chumbo, em meio aquoso, a 20°C.
III. Na titulação de uma solução de chumbo com solução de EDTA, após o ponto de equivalência, a concentração de chumbo na solução será igual a zero.
IV. O indicador utilizado em uma titulação de complexação primeiro complexa com os íons chumbo, antes do ponto de equivalência, dando uma cor característica à solução.
É correto apenas o que se afirma em
II e IV
II e III
I e II
I e IV
I e III
A cromatografia gasosa é uma das técnicas analíticas mais utilizadas para a separação e identificação de substâncias orgânicas. Além de possuir alto poder de resolução, é muito atrativa devido à possibilidade de detecção em escala, de nano a picogramas (10-9 g a 10-12 g). Considerando essa técnica, avalie as asserções a seguir.
A grande limitação da cromatografia gasosa é a necessidade de que a amostra seja volátil ou estável termicamente.
PORQUE
Na cromatografia gasosa, amostras voláteis ou termicamente estáveis devem ser derivadas quimicamente.
A respeito dessas asserções, assinale a opção correta.
A primeira asserção é uma proposição falsa, e a segunda, uma proposição verdadeira.
A primeira asserção é uma proposição verdadeira, e a segunda, uma proposição falsa.
As duas asserções são proposições verdadeiras, mas a segunda não é uma justificativa correta da primeira.
As duas asserções são proposições verdadeiras, e a segunda é uma justificativa correta da primeira.
Tanto a primeira quanto a segunda asserções são proposições falsas.
Cada vez mais busca-se desenvolver novos processos para obtenção de metais de modo a minimizar o consumo de energia, viabilizar a exploração econômica de minérios com baixos teores de metal e evitar maiores problemas ambientais decorrentes da produção de SO2. Atualmente, minérios de cobre - calcopirita (CuFeS2), calcocita (Cu2S) - com baixos teores desse metal não são extraídos pela técnica convencional de calcinação seguida de redução com carvão (pirometalurgia). Emprega-se o processo hidrometalúrgico de lixiviação, que consiste no uso de uma solução aquosa capaz de dissolver o composto que contém o metal a ser extraído. Após a lixiviação do minério com solução diluída de ácido sulfúrico, cobre metálico é precipitado pela redução dos íons Cu2+ com raspas de ferro. Considere os seguintes minérios e seus principais constituintes (escritos entre parentêses):
galena (PbS)
wurtizita (ZnS)
pirita (FeS2)
pirolusita (MnO2)
bauxita (Al2O3. xH2O)
Desconsiderando as impurezas que possam estar presentes, qual dos metais citados pode ser obtido pelo processo de lixiviação ácida seguida de precipitação com raspas de ferro?
Dados:
![](data:image/png;base64,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)
Zn
Mn
Zn e Pb
Al e Mn
Pb
As moedas de R$ 0,05 (cinco centavos) são feitas de aço revestido de cobre e, com o passar do tempo, é possível observar que elas são oxidadas a uma substância de coloração esverdeada. Esse é mais um caso típico de oxidação atmosférica em ambiente úmido.
O2(g) + 4H+(aq) + 4e- à 2H2O(l) E° = + 1,23 V – (0,059).pH
Cu2+(aq) + 2e- à Cu(s) E° = +0,34 V
Considerando as semirreações de redução representadas acima, a oxidação atmosférica das moedas de cobre em meio levemente ácido (pH = 6,0) é
Espontânea, pois o E° = + 0,54 V
Espontânea, pois o E° = +0,48 V
Não espontânea, pois o E° = -0,89 V
Espontânea, pois o E° = - 0,89 V
Não espontânea, pois o E° = +0,54 V
A pilha formada pelos eletrodos que compõem a bateria de chumbo utilizada em automóveis é representada por:
Pb(s)| PbSO4(s) | H+(aq), HSO4- (aq) || PbO2(s) | PbSO4(s) | Pb(s) (E° = 2 V)
Em relação a esta pilha, considere as afirmações a seguir.
I - Os eletrodos são de metal/metal insolúvel em contato com solução de íons do metal.
II - A reação anódica é PbO2(s) + SO42−(aq) + 4H+ + 2e- --> PbSO4(s) + 2H2O(l).
III - Trata-se de uma pilha secundária, pois pode ser recarregada.
IV - O Pb contido em baterias gastas não pode ser reciclado devido à presença de H2SO4.
São corretas apenas as afirmações:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
II e IV
II e III
I e II
I e IV
I e III
A cromatografia gasosa é uma das técnicas analíticas mais utilizadas para a separação e identificação de substâncias orgânicas. Além de possuir alto poder de resolução, é muito atrativa devido à possibilidade de detecção em escala, de nano a picogramas (10-9 g a 10-12 g). Considerando essa técnica, avalie as asserções a seguir.
A grande limitação da cromatografia gasosa é a necessidade de que a amostra seja volátil ou estável termicamente.
PORQUE
Na cromatografia gasosa, amostras voláteis ou termicamente estáveis devem ser derivadas quimicamente.
A respeito dessas asserções, assinale a opção correta.
A primeira asserção é uma proposição falsa, e a segunda, uma proposição verdadeira.
A primeira asserção é uma proposição verdadeira, e a segunda, uma proposição falsa.
As duas asserções são proposições verdadeiras, mas a segunda não é uma justificativa correta da primeira.
As duas asserções são proposições verdadeiras, e a segunda é uma justificativa correta da primeira.
Tanto a primeira quanto a segunda asserções são proposições falsas.
Cada vez mais busca-se desenvolver novos processos para obtenção de metais de modo a minimizar o consumo de energia, viabilizar a exploração econômica de minérios com baixos teores de metal e evitar maiores problemas ambientais decorrentes da produção de SO2. Atualmente, minérios de cobre - calcopirita (CuFeS2), calcocita (Cu2S) - com baixos teores desse metal não são extraídos pela técnica convencional de calcinação seguida de redução com carvão (pirometalurgia). Emprega-se o processo hidrometalúrgico de lixiviação, que consiste no uso de uma solução aquosa capaz de dissolver o composto que contém o metal a ser extraído. Após a lixiviação do minério com solução diluída de ácido sulfúrico, cobre metálico é precipitado pela redução dos íons Cu2+ com raspas de ferro. Considere os seguintes minérios e seus principais constituintes (escritos entre parentêses):
galena (PbS)
wurtizita (ZnS)
pirita (FeS2)
pirolusita (MnO2)
bauxita (Al2O3. xH2O)
Desconsiderando as impurezas que possam estar presentes, qual dos metais citados pode ser obtido pelo processo de lixiviação ácida seguida de precipitação com raspas de ferro?
Dados:
![](data:image/png;base64,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)
Zn
Mn
Zn e Pb
Al e Mn
Pb
As moedas de R$ 0,05 (cinco centavos) são feitas de aço revestido de cobre e, com o passar do tempo, é possível observar que elas são oxidadas a uma substância de coloração esverdeada. Esse é mais um caso típico de oxidação atmosférica em ambiente úmido.
O2(g) + 4H+(aq) + 4e- à 2H2O(l) E° = + 1,23 V – (0,059).pH
Cu2+(aq) + 2e- à Cu(s) E° = +0,34 V
Considerando as semirreações de redução representadas acima, a oxidação atmosférica das moedas de cobre em meio levemente ácido (pH = 6,0) é
Espontânea, pois o E° = + 0,54 V
Espontânea, pois o E° = +0,48 V
Não espontânea, pois o E° = -0,89 V
Espontânea, pois o E° = - 0,89 V
Não espontânea, pois o E° = +0,54 V
A pilha formada pelos eletrodos que compõem a bateria de chumbo utilizada em automóveis é representada por:
Pb(s)| PbSO4(s) | H+(aq), HSO4- (aq) || PbO2(s) | PbSO4(s) | Pb(s) (E° = 2 V)
Em relação a esta pilha, considere as afirmações a seguir.
I - Os eletrodos são de metal/metal insolúvel em contato com solução de íons do metal.
II - A reação anódica é PbO2(s) + SO42−(aq) + 4H+ + 2e- --> PbSO4(s) + 2H2O(l).
III - Trata-se de uma pilha secundária, pois pode ser recarregada.
IV - O Pb contido em baterias gastas não pode ser reciclado devido à presença de H2SO4.
São corretas apenas as afirmações:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
A primeira asserção é uma proposição falsa, e a segunda, uma proposição verdadeira.
A primeira asserção é uma proposição verdadeira, e a segunda, uma proposição falsa.
As duas asserções são proposições verdadeiras, mas a segunda não é uma justificativa correta da primeira.
As duas asserções são proposições verdadeiras, e a segunda é uma justificativa correta da primeira.
Tanto a primeira quanto a segunda asserções são proposições falsas.
Cada vez mais busca-se desenvolver novos processos para obtenção de metais de modo a minimizar o consumo de energia, viabilizar a exploração econômica de minérios com baixos teores de metal e evitar maiores problemas ambientais decorrentes da produção de SO2. Atualmente, minérios de cobre - calcopirita (CuFeS2), calcocita (Cu2S) - com baixos teores desse metal não são extraídos pela técnica convencional de calcinação seguida de redução com carvão (pirometalurgia). Emprega-se o processo hidrometalúrgico de lixiviação, que consiste no uso de uma solução aquosa capaz de dissolver o composto que contém o metal a ser extraído. Após a lixiviação do minério com solução diluída de ácido sulfúrico, cobre metálico é precipitado pela redução dos íons Cu2+ com raspas de ferro. Considere os seguintes minérios e seus principais constituintes (escritos entre parentêses):
galena (PbS)
wurtizita (ZnS)
pirita (FeS2)
pirolusita (MnO2)
bauxita (Al2O3. xH2O)
Desconsiderando as impurezas que possam estar presentes, qual dos metais citados pode ser obtido pelo processo de lixiviação ácida seguida de precipitação com raspas de ferro?
Dados:
![](data:image/png;base64,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)
Zn
Mn
Zn e Pb
Al e Mn
Pb
As moedas de R$ 0,05 (cinco centavos) são feitas de aço revestido de cobre e, com o passar do tempo, é possível observar que elas são oxidadas a uma substância de coloração esverdeada. Esse é mais um caso típico de oxidação atmosférica em ambiente úmido.
O2(g) + 4H+(aq) + 4e- à 2H2O(l) E° = + 1,23 V – (0,059).pH
Cu2+(aq) + 2e- à Cu(s) E° = +0,34 V
Considerando as semirreações de redução representadas acima, a oxidação atmosférica das moedas de cobre em meio levemente ácido (pH = 6,0) é
Espontânea, pois o E° = + 0,54 V
Espontânea, pois o E° = +0,48 V
Não espontânea, pois o E° = -0,89 V
Espontânea, pois o E° = - 0,89 V
Não espontânea, pois o E° = +0,54 V
A pilha formada pelos eletrodos que compõem a bateria de chumbo utilizada em automóveis é representada por:
Pb(s)| PbSO4(s) | H+(aq), HSO4- (aq) || PbO2(s) | PbSO4(s) | Pb(s) (E° = 2 V)
Em relação a esta pilha, considere as afirmações a seguir.
I - Os eletrodos são de metal/metal insolúvel em contato com solução de íons do metal.
II - A reação anódica é PbO2(s) + SO42−(aq) + 4H+ + 2e- --> PbSO4(s) + 2H2O(l).
III - Trata-se de uma pilha secundária, pois pode ser recarregada.
IV - O Pb contido em baterias gastas não pode ser reciclado devido à presença de H2SO4.
São corretas apenas as afirmações:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
Zn
Mn
Zn e Pb
Al e Mn
Pb
As moedas de R$ 0,05 (cinco centavos) são feitas de aço revestido de cobre e, com o passar do tempo, é possível observar que elas são oxidadas a uma substância de coloração esverdeada. Esse é mais um caso típico de oxidação atmosférica em ambiente úmido.
O2(g) + 4H+(aq) + 4e- à 2H2O(l) E° = + 1,23 V – (0,059).pH
Cu2+(aq) + 2e- à Cu(s) E° = +0,34 V
Considerando as semirreações de redução representadas acima, a oxidação atmosférica das moedas de cobre em meio levemente ácido (pH = 6,0) é
Espontânea, pois o E° = + 0,54 V
Espontânea, pois o E° = +0,48 V
Não espontânea, pois o E° = -0,89 V
Espontânea, pois o E° = - 0,89 V
Não espontânea, pois o E° = +0,54 V
A pilha formada pelos eletrodos que compõem a bateria de chumbo utilizada em automóveis é representada por:
Pb(s)| PbSO4(s) | H+(aq), HSO4- (aq) || PbO2(s) | PbSO4(s) | Pb(s) (E° = 2 V)
Em relação a esta pilha, considere as afirmações a seguir.
I - Os eletrodos são de metal/metal insolúvel em contato com solução de íons do metal.
II - A reação anódica é PbO2(s) + SO42−(aq) + 4H+ + 2e- --> PbSO4(s) + 2H2O(l).
III - Trata-se de uma pilha secundária, pois pode ser recarregada.
IV - O Pb contido em baterias gastas não pode ser reciclado devido à presença de H2SO4.
São corretas apenas as afirmações:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
Espontânea, pois o E° = + 0,54 V
Espontânea, pois o E° = +0,48 V
Não espontânea, pois o E° = -0,89 V
Espontânea, pois o E° = - 0,89 V
Não espontânea, pois o E° = +0,54 V
A pilha formada pelos eletrodos que compõem a bateria de chumbo utilizada em automóveis é representada por:
Pb(s)| PbSO4(s) | H+(aq), HSO4- (aq) || PbO2(s) | PbSO4(s) | Pb(s) (E° = 2 V)
Em relação a esta pilha, considere as afirmações a seguir.
I - Os eletrodos são de metal/metal insolúvel em contato com solução de íons do metal.
II - A reação anódica é PbO2(s) + SO42−(aq) + 4H+ + 2e- --> PbSO4(s) + 2H2O(l).
III - Trata-se de uma pilha secundária, pois pode ser recarregada.
IV - O Pb contido em baterias gastas não pode ser reciclado devido à presença de H2SO4.
São corretas apenas as afirmações:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
II e III
I, II e IV
III e IV
I e III
I e II
Uma indústria necessita estocar solução de cloreto de níquel 1mol/L, a 25°C, e dispõe dos tanques X, Y, Z e W, relacionados a seguir.
Tanque X: construído em ferro e revestido internamente com borracha.
Tanque Y: Constítuido de estanho.
Tanque Z: construído em ferro galvanizado.
Tanque W: construído de zinco.
Dados:
Ni+2 / Ni0 E0 = − 0,25 V
Zn+2 / Zn0 E0 = − 0,76 V
Fe+2 / Fe0 E0 = − 0,44 V
Sn+2 / Sn0 E0 = − 0,14 V
Cr+3 / Cr0 E0 = − 0,74 V
Dentre esses tanques, quais são adequados para estocar a solução em questão?
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
Y e Z
X e Y
X e W
Y e W
Z e W
As reações químicas podem ser evidenciadas por aspectos visuais tais como a produção de gases, mudanças de cor e a formação de sólidos. Processos eletroquímicos podem ser caracterizados por essas evidências, como mostram as equações (i) e (ii).
(i) Fe(III)(aq) + e− <----> Fe(II)(aq)
amarelo verde claro
(ii) Cu(II)(aq) + 2 e− <----> Cu(s)
azul
Ao se construir a seguinte célula galvânica
Cu2+(aq) | Cu(s) || Fe3+(aq) , Fe2+(aq) | Pt(s)
Será observado que a solução de íons ferro se tornará mais esverdeada e a solução de íons cobre se tornará mais azulada.
Nessa situação,
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
o fluxo de elétrons ocorrerá no sentido do eletrodo de ferro para o eletrodo de cobre.
o cátodo corresponde a semirreação 2Fe3+ + 2e- --> 2Fe2+ .
ocorrerá a redução dos íons Cu(II) para Cu(s).
o potencial de redução do Fe(III) é menor que o potencial de redução do Cu(II).
ocorrerá a redução dos íons Fe(II) para Fe(III).
Relacione atentamente os textos a seguir.
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
TEXTO 2
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
TEXTO 1
![IMAGEM_1.jpg](http://sga.uniube.br/images/uploads/12367/IMAGEM_1.jpg)
Governo Federal deve promover a inclusão digital, pois a falta de acesso às tecnologias digitais
acaba por excluir socialmente o cidadão, em especial a juventude.
(Projeto Casa Brasil de inclusão digital começa em 2004. In: MAZZA, Mariana. JB online.)
Fazendo a comparação entre a charge e o texto, conclui-se que:
O conhecimento da tecnologia digital está democratizado no Brasil.
A preocupação social é preparar quadros para o domínio da informática.
A dificuldade de acesso ao mundo digital torna o cidadão um excluído social.
O acesso à tecnologia digital está perdido para as comunidades carentes.
O apelo à inclusão digital atrai os jovens para o universo da computação.
Em 2017, o cenário político brasileiro foi marcado pelas discussões em torno da reforma dos direitos
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em:
trabalhistas no Brasil. Em plena discussão pela reforma trabalhista, o presidente da Câmara dos
Deputados Rodrigo Maia afirmou que, para ele, a Justiça do Trabalho não deveria nem existir. A
declaração do político indica a evidente disposição da casa em reformar o Direito do Trabalho para
esvaziá-lo no que se refere às conquistas históricas dos trabalhadores. Segundo Maia, tivemos que
aprovar uma regulamentação da gorjeta porque foi quebrando todo mundo pela irresponsabilidade
da Justiça brasileira, da Justiça do Trabalho, que não deveria nem existir
(http://justificando.cartacapital.com.br/2017/03/08/rodrigo-maia-diz-que-justica-do-trabalho-nao-dever
ia-nem-existir).
Sobre os direitos trabalhistas no Brasil, analise as afirmações abaixo:
I) Os direitos trabalhistas foram sendo introduzidos no Brasil durante a década de 1930 e se
consolidaram em 1943 com a CLT, durante o primeiro período de Getúlio Vargas no poder.
II) A Justiça do Trabalho foi criada para arbitrar os conflitos entre patrões e operários tendo em vista
evitar que as tensões causadas pela industrialização explodissem no espaço público.
III) Para os críticos da atual legislação trabalhista, os direitos que a CLT estabelecem estariam muito
acima do que os praticados num sistema de mercado livre, daí a necessidade da reforma.
Estão corretas as afirmações contidas em: