ESTUDOS INTERDISCIPLINARES EM QUÍMICA
Derivados halogenados são bons substratos para a preparação de éteres, em laboratório, através de reação com reagentes nucleofílicos fortes como o metóxido de sódio. A velocidade dessas reações pode ser drasticamente aumentada pela escolha apropriada do solvente. Considere os substratos 3-bromo-3-metil-hexano e brometo de metila. Qual o tipo de mecanismo e o solvente adequado para a reação desses substratos halogenados com o metóxido de sódio?
(Dado: DMSO corresponde a (CH3)2S=O)
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)
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)
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)
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)
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)
Recentemente, a imprensa internacional divulgou informação relacionada à contaminação de leite em pó com melamina, cuja estrutura está representada abaixo.
![](data:image/png;base64,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)
A adulteração do leite tinha como objetivo simular níveis de proteínas mais altos do que os que realmente existiam no leite. As proteínas mais abundantes do leite são as caseínas (fosfoproteínas de massa molecular da ordem de 18 a 25 kDa). Comparando a estrutura da melamina com a da caseína, conclui-se que ambas
apresentam o mesmo teor de nitrogênio.
geram aminoácidos por hidrólise.
formam polímeros de condensação com o formaldeído.
podem ser analisadas por cromatografia gasosa.
possuem ligações peptídicas.
O poli(álcool vinílico) utilizado como espessante em loções e xampus é preparado através da polimerização do acetaldeído.
PORQUE
O álcool vinílico ocorre em equilíbrio tautomérico com o acetaldeído, sendo que este último é a espécie encontrada em maior proporção.
Em relação às afirmações acima, conclui-se que:
as duas afirmações são verdadeiras e a segunda justifica a primeira.
a primeira afirmação é falsa e a segunda é verdadeira.
as duas afirmações são verdadeiras e a segunda não justifica a primeira.
a primeira afirmação é verdadeira e a segunda é falsa.
as duas afirmações são falsas.
Alcoóis e fenóis são compostos amplamente utilizados em síntese orgânica, devido à sua capacidade de reagir tanto com ácido (ao liberar o hidrogênio ligado na hidroxila) quanto como base (a partir de sua protonação ao ser tratado com ácido forte). A acidez desses compostos é regularmente medida a partir da sua constante de acidez (Ka) ou pelo logaritmo negativo de Ka (pKa). Contudo, pode-se prever a força ácida de alcoóis e fenóis por sua estrutura química, visto que, quanto mais estável é a base conjugada produzida, mais ácido é o composto de partida.
Com relação à acidez de alcoóis e fenóis, avalie as afirmações a seguir.
I. O p-nitrofenol é mais ácido que o p-bromofenol, devido à maior capacidade do grupo nitro estabilizar sua base conjugada.
II. A constante de acidez do p-aminofenol será maior em comparação ao fenol substituído com um grupo metila na mesma posição.
III. O pKa do metanol deverá apresentar um valor menor que o pKa do propanol, em uma mesma temperatura.
IV. O composto terc-butanol é mais ácido que o 2,2,2-tricloroetanol, por apresentar uma base conjugada estável.
É correto apenas o que se afirma em :
I e III
II e III
II e IV
I, III e IV
I, II e IV
A cafeína, que é um alcalóide presente nas folhas de chá preto, pode ser isolada através de um processo que envolve duas extrações. Na primeira etapa, as folhas de chá preto são extraídas com solução aquosa de Na2CO3, com o objetivo de hidrolisar o conjugado cafeína-tanino presente no substrato. Nesta reação, o tanino passível de hidrólise gera glicose e sal de ácido gálico. Na segunda etapa, é feita uma extração líquido-líquido do meio reacional com diclorometano. Abaixo estão apresentadas as espécies de interesse.
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)
A respeito dos processos de extração descritos acima, tem-se que
a cafeína é extraída para a fase orgânica sob a forma protonada.
o Na2CO3 favorece a transferência da glicose para a fase orgânica, através de um processo de salting out.
a extração sólido-líquido deve ser efetuada a frio, de modo a evitar a decomposição da cafeína.
o coeficiente de distribuição da cafeína no sistema água-diclorometano é maior que 1.
a extração com diclorometano remove a cafeína e o sal de ácido gálico.
Quando se adiciona detergente em água, é formada uma mistura aparentemente homogênea. No entanto, ao contrário do que se poderia imaginar, é formada uma dispersão coloidal e não uma solução. Em relação à química dos coloides, assinale a alternativa correta.
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
Recentemente, a imprensa internacional divulgou informação relacionada à contaminação de leite em pó com melamina, cuja estrutura está representada abaixo.
![](data:image/png;base64,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)
A adulteração do leite tinha como objetivo simular níveis de proteínas mais altos do que os que realmente existiam no leite. As proteínas mais abundantes do leite são as caseínas (fosfoproteínas de massa molecular da ordem de 18 a 25 kDa). Comparando a estrutura da melamina com a da caseína, conclui-se que ambas
apresentam o mesmo teor de nitrogênio.
geram aminoácidos por hidrólise.
formam polímeros de condensação com o formaldeído.
podem ser analisadas por cromatografia gasosa.
possuem ligações peptídicas.
O poli(álcool vinílico) utilizado como espessante em loções e xampus é preparado através da polimerização do acetaldeído.
PORQUE
O álcool vinílico ocorre em equilíbrio tautomérico com o acetaldeído, sendo que este último é a espécie encontrada em maior proporção.
Em relação às afirmações acima, conclui-se que:
as duas afirmações são verdadeiras e a segunda justifica a primeira.
a primeira afirmação é falsa e a segunda é verdadeira.
as duas afirmações são verdadeiras e a segunda não justifica a primeira.
a primeira afirmação é verdadeira e a segunda é falsa.
as duas afirmações são falsas.
Alcoóis e fenóis são compostos amplamente utilizados em síntese orgânica, devido à sua capacidade de reagir tanto com ácido (ao liberar o hidrogênio ligado na hidroxila) quanto como base (a partir de sua protonação ao ser tratado com ácido forte). A acidez desses compostos é regularmente medida a partir da sua constante de acidez (Ka) ou pelo logaritmo negativo de Ka (pKa). Contudo, pode-se prever a força ácida de alcoóis e fenóis por sua estrutura química, visto que, quanto mais estável é a base conjugada produzida, mais ácido é o composto de partida.
Com relação à acidez de alcoóis e fenóis, avalie as afirmações a seguir.
I. O p-nitrofenol é mais ácido que o p-bromofenol, devido à maior capacidade do grupo nitro estabilizar sua base conjugada.
II. A constante de acidez do p-aminofenol será maior em comparação ao fenol substituído com um grupo metila na mesma posição.
III. O pKa do metanol deverá apresentar um valor menor que o pKa do propanol, em uma mesma temperatura.
IV. O composto terc-butanol é mais ácido que o 2,2,2-tricloroetanol, por apresentar uma base conjugada estável.
É correto apenas o que se afirma em :
I e III
II e III
II e IV
I, III e IV
I, II e IV
A cafeína, que é um alcalóide presente nas folhas de chá preto, pode ser isolada através de um processo que envolve duas extrações. Na primeira etapa, as folhas de chá preto são extraídas com solução aquosa de Na2CO3, com o objetivo de hidrolisar o conjugado cafeína-tanino presente no substrato. Nesta reação, o tanino passível de hidrólise gera glicose e sal de ácido gálico. Na segunda etapa, é feita uma extração líquido-líquido do meio reacional com diclorometano. Abaixo estão apresentadas as espécies de interesse.
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)
A respeito dos processos de extração descritos acima, tem-se que
a cafeína é extraída para a fase orgânica sob a forma protonada.
o Na2CO3 favorece a transferência da glicose para a fase orgânica, através de um processo de salting out.
a extração sólido-líquido deve ser efetuada a frio, de modo a evitar a decomposição da cafeína.
o coeficiente de distribuição da cafeína no sistema água-diclorometano é maior que 1.
a extração com diclorometano remove a cafeína e o sal de ácido gálico.
Quando se adiciona detergente em água, é formada uma mistura aparentemente homogênea. No entanto, ao contrário do que se poderia imaginar, é formada uma dispersão coloidal e não uma solução. Em relação à química dos coloides, assinale a alternativa correta.
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
apresentam o mesmo teor de nitrogênio.
geram aminoácidos por hidrólise.
formam polímeros de condensação com o formaldeído.
podem ser analisadas por cromatografia gasosa.
possuem ligações peptídicas.
O poli(álcool vinílico) utilizado como espessante em loções e xampus é preparado através da polimerização do acetaldeído.
PORQUE
O álcool vinílico ocorre em equilíbrio tautomérico com o acetaldeído, sendo que este último é a espécie encontrada em maior proporção.
Em relação às afirmações acima, conclui-se que:
as duas afirmações são verdadeiras e a segunda justifica a primeira.
a primeira afirmação é falsa e a segunda é verdadeira.
as duas afirmações são verdadeiras e a segunda não justifica a primeira.
a primeira afirmação é verdadeira e a segunda é falsa.
as duas afirmações são falsas.
Alcoóis e fenóis são compostos amplamente utilizados em síntese orgânica, devido à sua capacidade de reagir tanto com ácido (ao liberar o hidrogênio ligado na hidroxila) quanto como base (a partir de sua protonação ao ser tratado com ácido forte). A acidez desses compostos é regularmente medida a partir da sua constante de acidez (Ka) ou pelo logaritmo negativo de Ka (pKa). Contudo, pode-se prever a força ácida de alcoóis e fenóis por sua estrutura química, visto que, quanto mais estável é a base conjugada produzida, mais ácido é o composto de partida.
Com relação à acidez de alcoóis e fenóis, avalie as afirmações a seguir.
I. O p-nitrofenol é mais ácido que o p-bromofenol, devido à maior capacidade do grupo nitro estabilizar sua base conjugada.
II. A constante de acidez do p-aminofenol será maior em comparação ao fenol substituído com um grupo metila na mesma posição.
III. O pKa do metanol deverá apresentar um valor menor que o pKa do propanol, em uma mesma temperatura.
IV. O composto terc-butanol é mais ácido que o 2,2,2-tricloroetanol, por apresentar uma base conjugada estável.
É correto apenas o que se afirma em :
I e III
II e III
II e IV
I, III e IV
I, II e IV
A cafeína, que é um alcalóide presente nas folhas de chá preto, pode ser isolada através de um processo que envolve duas extrações. Na primeira etapa, as folhas de chá preto são extraídas com solução aquosa de Na2CO3, com o objetivo de hidrolisar o conjugado cafeína-tanino presente no substrato. Nesta reação, o tanino passível de hidrólise gera glicose e sal de ácido gálico. Na segunda etapa, é feita uma extração líquido-líquido do meio reacional com diclorometano. Abaixo estão apresentadas as espécies de interesse.
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)
A respeito dos processos de extração descritos acima, tem-se que
a cafeína é extraída para a fase orgânica sob a forma protonada.
o Na2CO3 favorece a transferência da glicose para a fase orgânica, através de um processo de salting out.
a extração sólido-líquido deve ser efetuada a frio, de modo a evitar a decomposição da cafeína.
o coeficiente de distribuição da cafeína no sistema água-diclorometano é maior que 1.
a extração com diclorometano remove a cafeína e o sal de ácido gálico.
Quando se adiciona detergente em água, é formada uma mistura aparentemente homogênea. No entanto, ao contrário do que se poderia imaginar, é formada uma dispersão coloidal e não uma solução. Em relação à química dos coloides, assinale a alternativa correta.
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
as duas afirmações são verdadeiras e a segunda justifica a primeira.
a primeira afirmação é falsa e a segunda é verdadeira.
as duas afirmações são verdadeiras e a segunda não justifica a primeira.
a primeira afirmação é verdadeira e a segunda é falsa.
as duas afirmações são falsas.
Alcoóis e fenóis são compostos amplamente utilizados em síntese orgânica, devido à sua capacidade de reagir tanto com ácido (ao liberar o hidrogênio ligado na hidroxila) quanto como base (a partir de sua protonação ao ser tratado com ácido forte). A acidez desses compostos é regularmente medida a partir da sua constante de acidez (Ka) ou pelo logaritmo negativo de Ka (pKa). Contudo, pode-se prever a força ácida de alcoóis e fenóis por sua estrutura química, visto que, quanto mais estável é a base conjugada produzida, mais ácido é o composto de partida.
Com relação à acidez de alcoóis e fenóis, avalie as afirmações a seguir.
I. O p-nitrofenol é mais ácido que o p-bromofenol, devido à maior capacidade do grupo nitro estabilizar sua base conjugada.
II. A constante de acidez do p-aminofenol será maior em comparação ao fenol substituído com um grupo metila na mesma posição.
III. O pKa do metanol deverá apresentar um valor menor que o pKa do propanol, em uma mesma temperatura.
IV. O composto terc-butanol é mais ácido que o 2,2,2-tricloroetanol, por apresentar uma base conjugada estável.
É correto apenas o que se afirma em :
I e III
II e III
II e IV
I, III e IV
I, II e IV
A cafeína, que é um alcalóide presente nas folhas de chá preto, pode ser isolada através de um processo que envolve duas extrações. Na primeira etapa, as folhas de chá preto são extraídas com solução aquosa de Na2CO3, com o objetivo de hidrolisar o conjugado cafeína-tanino presente no substrato. Nesta reação, o tanino passível de hidrólise gera glicose e sal de ácido gálico. Na segunda etapa, é feita uma extração líquido-líquido do meio reacional com diclorometano. Abaixo estão apresentadas as espécies de interesse.
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)
A respeito dos processos de extração descritos acima, tem-se que
a cafeína é extraída para a fase orgânica sob a forma protonada.
o Na2CO3 favorece a transferência da glicose para a fase orgânica, através de um processo de salting out.
a extração sólido-líquido deve ser efetuada a frio, de modo a evitar a decomposição da cafeína.
o coeficiente de distribuição da cafeína no sistema água-diclorometano é maior que 1.
a extração com diclorometano remove a cafeína e o sal de ácido gálico.
Quando se adiciona detergente em água, é formada uma mistura aparentemente homogênea. No entanto, ao contrário do que se poderia imaginar, é formada uma dispersão coloidal e não uma solução. Em relação à química dos coloides, assinale a alternativa correta.
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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dHV3f9VO96sGoEGIiH6qsG61lpU+NXUa4uB36Mp2se+XBvqVgCvOq3PCE9nCeOHbdfBbcKeeGRBRKil32NSt3CI8PuEA1f9ic53FsqlgCP/w1Wesj16LoF5IUAAwmx8W7pXslBdhdH+x1NKwzw3//857v/7M/1M9v0V3/xo99e+2d3Wgr+7ujR727b5rf/r4/89N9//3t3GuKmx8vNAYiexqMaldorrcapxeFp5w9MqdnW7zi/pXhVAbb0Klq2qHQpwFqjqtmamP3b7373yssvq75+a/XWQT/R1mee+eWZf7Q1iJl+09wcgESorP7PVYr7nFXl8MCwW1vN9nFWXVskVhJgdVc/drFVBw8c0HqNjN1yrKy+yrBbfkTr1eDiesRGv2ZuDkBS6sesWuMPDBcPG5s4D/eWGj7AGuyqUhovuuWAnaS2ueUo6X2DHrbSkbqdpLcRbhmx0sPk5gAkqP6orUa0/sDwwrcc+guWHlGOzfAB1gBXP3zVrmbbNR3zINKG6Vcu/pNbflz8byAgegTdHIA0LexzXhjIajE8MKxFDY6T+6aH4QOs9OouqNrPXLV3Oh71bxFeefllncqnsSKnx8jNAUhZ/R8jaYxrkbZJPU7ruw6HD3B9YuMPcH1iCXAS9Bi5OQDpC/8YKdznbONgrddU+vHpyLELehG7oDOgR9DNAchCcZ+zBsQJHe4tNeqHsCTpD2GpyjqJD2HFjwADWVrY55zQ4d5SwwdYbD9z8TBwQn+GpDcK/BlSuvRr5uYAZEfR1XP88MFDbjlZKwmw2NduqMS2qGFxQl/Eoa1VazVS91vLF3GkhQADedNz/KMWX8cRuVUFWDTStSO+NvFVlBiNHi83ByBHeo4TYCBGBBjIGwEGIkWAgbwRYCBSBBjIGwFupjsog5fC/Xv3aXILSAEBBvJGgJsRYEyCAAN5I8DNCDAmQYCBvBHgZgQYkyDAQN4IcDMCjEkQYCBvBLgZAcYkCDCQNwLcjABjEgQYyBsBbkaAMQkCDOSNADcjwJgEAQbyRoCbEWBMggADeSPAzQgwJkGAgbwR4GYEGJMgwEDeCHAzAoxJEGAgbwS4GQHGJAgwkDcC3IwAYxIEGMgbAW5GgDEJAgzkjQA3I8CYBAEG8kaAmxFgTIIAA3kjwM0IMCZBgIG8EeBmBBiTIMBA3ghwMwKMSRBgIG8EuBkBxiQIMJA3AtyMAGMSBBjIGwFuRoAxCQIM5I0ANyPAmAQBBvJGgJsRYEyCAAN5I8DNCDAmQYCBvBHgZgQYkyDAQN4IcLM8Arz3R3/5xquv3bl1exXT2tqauxkMhwADeSPAzSzAhw8eSjQzGxsbPzvy0y1PPKmfYkVTBr9DEdId6+YA5EXjFo2I9Bzfv3efXqLd2jStNsC6d04cO+5Lk9ad9Q8ffvTslqe15fr3v+z6vv8pwvFr/4kR8CrokXJzAHKhV0tFV8/uF57bqnGdzVy5dNmdnKDVBtjc+/Ke3Ws7t+9I4s767b/8y3e3/ak2WGNfjYDtfcP5s+f0YGtlugP6+dDD5OYApE8vue+9866e15r8WE4DGDVFa9QXVcbOmZYxAmxuXLvu7yzdcW5tZPS42s4NTZq5/9V9d8KmpAf0s6IHyM0BSJleZvVia4MfNbg4+PGn6sU5udfk8QJswrsytjvLH+7V8Pc3v/q1W1sQ7gZJeu9HxvTouDkAydILrPWiftim1+RE90iPHWDxOxN0Z6nHbu2kzv3yrD/ce/rkKbe2VhID+tnS4+LmACTIv8Dq35YvsCnukZ4gwEZ3lo0jdZfpvnZrR/f5Z5997zsvajM06T3UsoPymAf0c6ZHxM0BSIpPQ7fhrH9N1kz8r8mTBdiEexiKO/dXSo/ND3fv0U1r+sH3X1k43Nuerie2AT30cLg5AIkI9yT3yac/Sjjt6K6NiQMsupd1X+vO0jTaUXQl0w736pGuOdzbXiQDehg9EG4OQPT0su8/3zrU3sTwKOHIo7v2pg+wCd/7nD97zq1dAeXWDvd+65tPtTzc296EA3qE9BC4OQARswGYvWwO/hee4eiuz5B6dWIJsPFH0e2rH93agdz/6n6fw70thQ95ih+Lz4PufDcHIFYasfhB6uAv+F7Me6TjCrAZ/CsvVMGf/HivrtAeg86He9sbbUCPUrrn3RyA+Ci39o0LekEe5w+HlN4VjbP7iDHAomTaIQHdZT13HRz7m7/91jef0lV9++lnBjnc295KB/SoofvczQGIif9ixPEHJwtZcWsnFWmATc/vsFRuFV1dXAFWht3a0fEdluPTve3mkLj4nzI8qVvSHWV/MKJpwiOyYVYmHxdFHWATfpit5Z9X3//qvl1E009+vHeqR9rz77w0jfObZ7fF5O4OpEkv2XrzqldttxwfbZu2kAbX0yueXvdsHKJ7LIa7y39gdtpxUQIBloXHryZgOskOvmr63ndeHOFwb3s9B/RoT3eym0PibMwUZ4Nj3rZ4+F2A7UdQ41AsJt8jnUaAjd+DUXV/nT55yg73Prvl6ZEP97YXDug5MLwiunvdHNIXZ+eobyP/Wqd/o32t03sC+zjYJJ/USSnARveR//icv7+UW3uTteWJJ5N4SrQc0KMb3bFuDlmIrXaxbU9s9Mqc1t4+P0wf+QU5vQAbvwd/74/+8gfff0Uzmn64e09CMWsc0KMz3atuDrmIp3nxbEmcVF//spbQC7I21b8gj/bx7FQDLLq/9ADr/tL0ve+8+Plnn7kTkuLfKh4+eMitQm+6P90cMhJD+ahvGwpYQukN+T2s+neED2clHGCj++hfP//cLSRLD7Yy7BbQGwHO1bT9o74zoTcQek0e4T1E8gHOg+pLgAdEgDM2VQWpLwZHgKNAgIdFgPM2fgupL1aBAEeBAA+LAGdvzCJSX6wIAY4CAR4WAZ6DcbpIfbE6BDgKBHhYBHgmVl1H6ouVIsBRIMDDIsDzsbpGUl+sGgGOAgEeFgGelVWUkvpiBAQ4CgR4WAR4bobtJfXFOAhwFAjwsAjwDA1VTeqL0RDgKBDgYRHgeerfTuqLMRHgKBDgYRHg2epTUOqLkRHgKBDgYRHgOevWUeqL8RHgKBDgYRHgmVu2ptQXkyDAUSDAwyLAaN9U6oupEOAoEOBhEWBIm7JSX0yIAEeBAA+LAMPU95X6YloEOAoEeFgEGF5VZakvJkeAo0CAh0WAESq2lvoiBgQ4CgR4WAQYC8LiUt+VOrD/zdMnT9n8xQsX9ry+W/e2pl0v7fz4zBlbv76+rsVPb960xf7sCj+5etUWdUPbtj5vt/vB0fdtpfn6wQNtoZ2kbfMXEc3bpXQGXaFbu7le53QLm4bafgIcBQI8LD2F3BzwiHV35/Yd+pf6roiKqzL5ed3VPsaKohZ9gzXjz9mfKvv2W0ds3m7I11HtVFBtXnSjftG20M6ppqq+VmtdxF+baLHY2kG2nwBHgQAPS08qNwc8cufW7Ree26rfDf27sbHh1mJQapJPrLq1kCiVL1yjeZ/nPr64e1cPq/61RV1tOGC1Hmvgq3krbjjq9dENY2wXsUGw5sMYh/pvPwGOAgEelp48bg54+HBtbc2Gv0rv4YOHbOajX3zoTsZA1Cr1zC2UUcl82MTOH+7s7UZXuzDGLQbY8lwaYOtreLZwXtfm076g//YT4CgQ4GHpyePmMHsKrQ181WCVWGs0FNbTTWt2bt+heTsb+lOrwhAW6Qya3MLm4Vg9CoqiW+7ErkQtdMuPj2VFMQ63KlwMz6kq+3kLsMqqAW7NGLf/9hPgKBDgYelZ4eYwYzeuXbcjvnpyFUN75dJlC7NOtTCjj2IIF1jtFs7g9wB3tpBbY0NtmxYG5RrO+pM0+e1Rbv3GKNK6Blujf+0mNNlYOdRz+wlwFAjwsPRUcXOYpXtf3tMTSr8GCrBC69YWbGxsaHxsr60njh3nwHAfSqDuxqoAK3tqVTFgSl24u7gDG62Ge4l1Kxpn20FfUSC1aDuKbTP8oFaLOslvswbBWtS1aYis8+t6dJIFWw3WGp26MCDuuf0EOAoEeFh6wrg5zIwi6g/3Kq5tmqrhr9VaF6mpNerZLtzw8KqnFipdpXun+wdYRdTtWl+l+D4gHJprGxRgW2+U54U1xtqsGQu8Xb+lffN0hwDngAAPS08YN4c5KR7ube/Ordu2v/qNV1/jwHAHVSNgG1aW1lf6B9gC6UfApe8D/OC7eHMLF/e0wXZwNwy85hdq3XP7CXAUCPCw9IRxc5iHofJ5/uw5S/jhg4c4MLyU0mPAGl9qZXHPs6ee9TmGKgvHgEs3Q7dia4rjXa1fWCPqt8+qFbpqBNxz+wlwFPSqQYAHpCeMm0PuBt+B3GEnNoyiFY50G+trg2YbaHamNPq+Gt2utsQPgrWoalpBlecwmQvHgD1d3Be95hhw/+1PLMB6LPUD210Z0v218C5G57FdBzaV3svx0Bbqqe4W0JvuTzeHfCmNJ44dtyf44KVs+TEuhGw0aa/P+tcemuLk9/fa+W2+D3XBD1iNXbPdnE5Vd90Jm0HVuwQ7qbQLWrPwpsEG2XZVbtWm/tufZ4D13keLupf9myDdg7qvdbbwkYiHfigCPCDdn24OmRpnX3H4h0xKsluLaksNdRYGlJ3ZINV3fTT9tz/DAOtUq68terbzYeGNUiT0QxHgAen+dHPI0ZifltLAWs9N/9kutxYVbKjjFmqp0y3P2cYHwXdBj2OQ7c8wwLbn2e/BD9lJfXbZr4i2igAPSPenm0OOhjrc254G2XZg2C2jmgY/jYNgvYarXqWv0t0MfoX1hrq5DAOs+8XPL7Bj5v4IfDwI8LB4oUzOb6/981/9xY/0wNm0+8/+/O9//nN3WsFUH4yqGXBra7XNfvv1s+gncqcBFZIMcOnko6uZqj0DKrfOGeFeaG0VAR6Q7k83hxT83dGjesgUrX/73e/CNUqaLUbO0vvXR35qi//++9/bmwn9FLYGKJXbCLg+sQR4JnR/ujlE75dn/lGPl6+XpzGl1h88cMAtx0pbru3UT+GWH9GWa33NOB5gF/T0lF5tFQEekO5PN4fovfLyy1ufecYtPE4n6aH0w+IIabCrjS8dqdtJ3922zS0DBfP6ENbHm99pEs+HsPgjhxXRXermEDfFVQ9W1a5m2xEd8yDShulVu5pt13TMbyAwrQwDrFM1X9zPHNWfIfFn/iulO9bNIW5XLv6THqyq/cxVe6fjUf8WoWrvNGAyDLB8sfl/TsX5RRwr/foeGN23bg5xq09s/AGuTywBRr08Ayw6j+2Ltkn1bf/9LKvDV72PQ/ewm0Pc2AWNOUsswOka6n9rQRu6n90colfzIaz4A1bzISzhQ1ioR4BXbvD/rQWNCHBCbD9z8TCwDS5T+TOk4jCdP0NCIwK8QhzunYrucDeHFNiu5nS/iMO+dsMfq+aLONASAV4VDvdOSHe7m0Milvoqyghpa22HuU36WfgqSjSaXYDVwlUfhdWV6yb0JNy5fQeHeyehO9/NAUCsZhdgFdEGpvv37ht8YKor1HhXV66b0AjYrcXoCDCA+M1xF/QqDs3qSuwbJTXpyjncOy0CDCB+8z0GPOCHk3Xx1Y2q0QEBTtGdW7f1wKV+1MbeiLsFoNbcP4SlZ7v/NuYOz3xdhMO9EeIVMEV6BhFgzMrcA2z0nLEh7HvvvNtyCBse7tXF3VrEgVfAFBFgzA0BdjY2NlTfNkG1w70+2BzujRCvgCkiwJgbAvyY8D8punHtulsbuHLpst9lzX8gGC1eAVNEgDE3BLhEaWX1ulDfZsSDV8AUEWDMDQEut/BnRS33TiMSvAKmiABjbghwHf9JK00c7k0Ir4ApIsCYGwLc7I1XX9PkFpACXgFTRIAxNwS42f69+zS5BaSAV8AUEWDMDQFuRoCTwytgiggw5oYANyPAyeEVMEUEGHNDgJsR4OTwCpgiAoy5IcDNCHByeAVMEQHG3BDgZgQ4ObwCpogAY24IcDMCnBxeAVNEgDE3BLgZAU4Or4ApIsCYGwLcjAAnh1fAFBFgzA0BbkaAk8MrYIoIMOaGADcjwMnhFTBFBBhzQ4CbEeDk8AqYIgKMuSHAzQhwcngFTBEBxtwQ4GYEODkdXgG/fvDg9MlTuqBNe17f/fGZM+60al/cvfv2W0f8pQ7sf/PihQvutBbW19c/OPq+v7iuSpvhTntEW7XrpZ12hm1bn9eiO6GMbYyu1i0/oh9Hl3ULj9OZ7ZoXbtrW6wrd8uoRYMwNAW5GgJOz7CvgJ1ev6iLKp4+Q6tuYH3+ehUvpemyxkbqoSRXXvK5E82qtz6fWaFErtXm2RnW3NcXEms4B1qTzuFWbCHA3BBjtEeBmBDg5S70CqnOKU7GaNiD28VtgzS6OR9VIrde41i1Xs2sIR8yf3rypNX7kvdBjU3W7pk+Aw5sWAtwNAUZ7BLgZAU7OUq+AthNY8XPLj6hA6pwFWAFToTXpnCqZTqpJmk7S2fywuD0NhXVBi6uFPCyip5Wl66VzgHVBO4/fbALcDQFGewS4GQFOzlKvgBplVsXJs6ZaGpVkVUqLVbuaVUedutTBYGPRtQtWvS2o1yfAln+dc2G9LY6AAGNuCHAzApycpV4BVSY12C1UsAD70aHtK67az1y/l7iGbsVviaV02WG0Xap0agyw5u2tgw2vCXA3BBjtEeBmBDg5S70CtgxwGLD6xHYLsFKnm7APZNmirqRbgLuNgG3R3mpoMwhwNwQY7RHgZgQ4OUu9ArbcBR2eZ/Bd0Kq1LmLHm834u6BtUT+azqnzTxVgPdfufXnPrUrNuV+efXbL0/opVjTxQpQZAtyMACdHL1VurgWLX2nqVETbH1sMWE3S7LNa7QevVs2wvmLDaLv1BbrmquF1/wCLvYGwu2XMAG9sbNjwUdOJY8e16E5IweefffbdbX9qG//Si9tt5o1XX9NPNOB05dJld3vIAgFuRoCTo9c+N9eCCqQ4FYezYQKLAbNTi4eB7YNUVYeHF3xx966Nv/2e55BuVKcu1FT11cqqLg4SYNH5tbK4fgRra2uHDx7STb/w3NbzZ8+5tRHTG4Uf7t5jd9cPvv/K/a/ua6VKuXP7Dq3RS0e6A3qsGgFuRoCToxc+N9eO1VQN9iG08Z+vcmnAbKSoRPnBrq3xl1LbrGSlibWdvVX1FWutrsHvzdaMzu+rbDdnk52nTYDtPDbpJkoDbNtWXD+aO7dua/ioDVDGYj4q/N4772554klt53/+kxd+86tfu7WbbECvtxE6NbkBPcZBgJsR4OToJc/NtaYKhmVSsWzsa0oDLAuXUnrDQ7+6BguYZnQNmrHa2bw1vjiFzdP5w7NpG8Kdzxpnh4tiG1MfYPU73N1dGmCxuhfXj0kjYAuYxsQaGbu1cVBu7XDvt7751MKjEEpuQI8xEeBmBDg5er1zc3HQC/QqSqas6ifVpJlidEtZbm1quZ98Who4avhoG6wBZQzjyPtf3f/ed160TVJc22xSKgN6jIwANyPAydErnZuLgO3LDUfGQ9HV2mfHNFqtGYSFdH5tj9Va7wnCoXDMNI7Uc9ACNuEHkdTan/x4rzZDkz/c217MA3pMggA3I8DJ0Wucm4uDHVJtOUjtQHXvMJzVRVbxtmB1bly77j/ZNP448tjf/K0d7v32088sHO5tL8IBPSZEgJsR4OREEmCNSq2LSu/gAbadyXaduqHwiHUNDXntCLRoZtm/M46B/2TTe++8O07AlFtFV7f4rW8+pQy7tT34Ab1+EP6yaM4IcDMCnJxIAqw6+sO0qxhr2uekNBX/hqqGzmyXatnsCClgqq9+BAVMPXZrV+D+V/dtzK3pv//X/zZs76cd0CMGBLgZAU6OXtTcHPKlaOmJqcdaGVPM3NqBqLX26WVN3/vOi8se7m0vHNBzYHhuCHAzApwcAjwfVy5dtoDpSTpUwE6fPPWtbz6l63x2y9OdD/e2p9iPM6BHbAhwMwKcHAI8KwqYuqUHXVPPr7xQbi3nW554cpDDve2tdECPOBHgBnpPrecDAU4LAZ4hPVX7fOXF/a/u/+D7r+jimn64e8+wh3vbC7/Dkj3S2SPAlexttb0d1sSXySVEj5ebw8xoHGkBe+PV11p+sknP6/Bw7+effeZOmIi98tj28LKTNwJczv/JvN6H3rh23b+zZtdQEvRguTkMQb/2aWWg/Vde/OFw75P/Ued8dsvT53551q2NQM8BPZJAgBfptcbeQevf8B20f2fNrqH46WFycxiCfuf1y5/WX6zqHUP9V1785le/tv9AcMsTT/7syE/d2sjoZce+w7L9gB4JIcB/pN9vvdDod73qtSbcNVT6lEYk9AC5OQzBnheaNJNWBu59ea/4pL7/1X2rmibNxP9E5jssc0WA/yDc29NYVp3ZP6XZIx0nPTpuDkPwAbYpub9Y9bu19IMc+h//075RUsPfyQ/3tqcXJb7DMj9zD3D4a73UN9uFT2nek8ZGj4ubwxAWAqzJ3qq6kxOhDbZx5LNbnv6HDz9ya5PiB/T6161CyuYbYLXWPyG77dixa7DXo+RejPKmR8TNYQjFANuU3E4gPc0vXriQ+vBRDwcBzsNMAxz+sV3PY1rhQSY+JREJPRxuDkOoCrBNOlXPAndWrJ7ucE1uASmbXYDVSPv8hXo54Kc6dVV8SiIevg1Mo018HmI0BDgbMwqwH6qqlKv4uzp/ODnFw2NADXviVE38hczICHA2ZhFgDUntu841KY0rPQLEHmnkpyrAeq854G4ktESAs5F5gMPPSY35txPhHunUP/EBlAaYb0mcCgHORs4BDr9OcvwPiei1yf8XY3yTHJK2EGAt8kGHCRHgbOQZYP8h58mPTvnPfHGcDOnyAebASgwIcDZyC7BeHezFYtgPOffkx+JLfdcHEAk9p9iREw8CnI18Ary2zNdJjo890kiXfmN54xgPApyNHALs26Yp8g+GhHuk+e4CAB0Q4GwkH2ANdm3vbkLfgOG3mc+RAlgWAc5G8gHeuX2HfheT+2BIuMOcv6TM1cdnzhzY/6YeZZs+OPr+1w8euNMePty29fk9r+92C4+sr6/rnG+/dcQtVzh98tSul3ba1ep6tOhO2LxRrfzi7l23jOwQ4GwkH+CkR5B632Cf1qbB+VF6lUbl0BZVRFvj09gtwEq40qsLfnL1qq25eOGCrdFltUiAs0eAs5HPh7DSxSdc8qPBrir46c2bbnmTAhlGt1uAdRHl1lrrKca6lI2DCXD2CHA2CDAwMA1SlUCNd91yQKNVv7u4Q4B1cZ3qR9UhrbT1BDh7BDgbBBgYWE0mQx0CXDqwXkCAs0eAs0GAgYFZApVht1xBAdbZSqeqAGu9Tg0/yVVEgLNHgLNBgIGBtQ/wsiNgAgwhwNkgwMDA2AWNlSLA2SDAwMAUUcW19ENYcvrkKRvCdgiwfdq5NO26Tj4FPRMEOBsEGBieWlg6VFWVd7200+Y7BFh0keKfIam+WmmXIsDZI8DZIMDAShS/iEPtDKvcLcDWWl3QH2PWjK7KV5kAZ48AZ4MAA6uiFqqLyqFNy34Vpc5szdbkQy46j42wbdL1+L8tljDAehNg56naH44UEeBsEGAgUsqqmq0ZDZoV0YXdzo0+uXpV/dalbNDsv7oSqSPA2SDAQOxsWLxsgEMqMQHOBgHOBgEGYqdxcLgLelkXL1yoOaiM5BDgbBDgEnqxKx6c08ptW593C5uDkl0v7az/i0ygv/715QBwZghwNgjwoq8fPFBoFz5EavUNAyxaqQa7BWBo+iXUL5j/tPOy9B5R7yPtKDJyQoCzQYAXvf3WkXB/nV7FNIA4ffKUVi4EWPT6GH4AFRiQ/wi0TeEnqNsIPymtqXPIERsCnA0C/BiNOfRSFe5Y9j0uDbCNjPt8OgbAOPTs1rPYvyPRG+tE35QQ4GwQ4Md8cPT9hcr6GJcGWIMSxhZA/PReWU9VPYv9jgRbk+IBcgKcDQL8mF0v7ax6QpYGWLSSw2xAzOw7tItHi/TWWeuTe/4S4GwQ4MeopgqtW3hcVYD3vL67+JFpAPHQM7T0ySt2oH3Z4+vTIsDZIMB/tL75dQdVH6oiwECK7DhR1Z4t2xGd1lEkApwNAvwYRsBAZuyLPKv2M1ftnY4ZAc4GAX4Mx4CBzNQnlgBjQgT4MXoellZWSgNsb675FDQQrcx2Qd+5dfuF57YS4DwQ4MfY3wGXfm19aYDt74DdAoAo7an+EJbCrKd8Eh/CWltbU3e1tQrwjWvX3VqkjAAvUmg1uYUmfBMWED/bz1w8VJTKnyFtbGycOHZcm6rpo198qEV3AhJHgBfpvbDeLC98F3QpDX8VYLcAIGK2q1nvrf1g19ZU7ZqOx/mz5zTk1aYePnhIg2C3FlkgwCX0zGx8WvK/IQFp6flVlAqhmxvLnVu3d27foU3Vv5p3a5ERAgwADW5cu24hHOfgq0a6Gu/qFjX2HT/8GA0BBoBmVy5dtvHo/r377n15z60d2sbGxke/+FC3ounEseMc7s0bAQaAVsI6vvfOu4PXUY23w71qPId754AAA8ASVrF/+M6t22+8+pquk8O9s0KAAaCSWlt63HeoZHK4d84IMACUUx3rj/v22Wm86h3aiB8BBoBKlkmrbGkmw462/9jUOB/pQuQIMAA0aNxRrDMopTVn8O7cum3nVID5RsmZI8AA0ErjcV+ttHGtzlY8gyKtMbRFWoNmtxYzRoABYAmNx301ArYzaNBsZ2jcj415IsAAsBwVtP5/RwjP8L/e/hmHe1GKAANAF+FxXw2L3drA//vt//1P3/4TnUEBLj0DZo4AA0B3pcd9NQIOD/eyzxmlCDAA9BUe4g3nSw8SA4YAA8AA/KhX0/69+0o/Jg2ECDAADOb//O/3FWC3ANQiwAAwmI82vxXLLQC1CDAADIYAoz0CDACDIcBojwADwGAIMNojwAAwGAKM9ggwAAyGAKM9AgwAgyHAaI8AA8BgCDDaI8AAMBgCjPYIMAAMhgCjPQIMAIMhwGiPAAPAYAgw2iPAADAYAoz2CDAADIYAoz0CDACDIcBojwADwGAIMNojwAAwGAKM9ggwAAyGAKM9AgwAgyHAaI8AA8BgCDDaI8AAMBgCjPYIMAAMhgCjPQIMAIMhwGiPAAPAYAgw2iPAADAYAoz2CDAADIYAoz0CDACDIcBojwADwGAIMNojwAAwGAKM9ggwAAyGAKM9AgwAgyHAaI8AA8BgCDDaI8AAMBgCjPYIMAAM5vDBQwQYLRFgABjAlUuXd27fofpqeu+ddzc2NtwJQAUCDAC93Ll1e//efequAqwMq76af+G5refPnnPnAMoQYADoaG1tzdKr3H70iw/d2s0kv/Hqa1qvfzXv1gKPI8AAsLSNjQ0b6Wo6cex46Q5njYAV5pozYOYIMAAsQSnVYNfKqgZrEOxOKKMz28eydP4rly67tcAmAgwAbSmilt79e/e137esc9rns3Spe1/ec2sxewQYAJrduHbdIqp/Ne/WLsOPm9kjDUOAAaCO/5Bz/93Ia2tr7JGGR4ABoJx66f+mSOPXoYat4R7p+kPIyBsBBoBFau2JY8fVSE2r+FYNXaF9aaWmAdOOtBBgAHiMP1i76hGqrtx2bnc+roykEWAAcK48+jpJdXG0L9DwH+9ij/TcEGAA+ON3V6mF4388ij3S80SAAcya3w9sn7Rya6cQ7pEebfyNCRFgADOl4Pmvk4xn3Om/6+PwwUPskc4bAQYwO7bL1zrX+HWS49Pm2WewJx+UY6UIMIB58f9HwpiftOrg3pf32COdNwIMYC7Cr5NMJWnskc4YAQYwF2rYJB9y7incI81/8p8TAgxgLlQycQup8X8o9d4777pVSBwBBoBkaPjOf2iYDQIMAMAECDAAABMgwAAATIAAAwAwAQIMAMAECDAAABMgwAAATIAAAwAwAQIMAMAECDAAABMgwAAATIAAAwAwAQIMAN19fObMntd32/z6+vrbbx156htPaNr10s6LFy7Yejmw/02d0y0Mwd/utq3P2y0uTF/cvWvn1GZoY2ylNs9WGm2VrQ83VXTNn1y96hY26eZ0ZreAgRBgAOjo6wcP1D+fOnVLk1ZqXsUKw6bzaNGfs6eF2w19evOmbuiDo+/bojZD9bVz6l/N+46ePnlKV6Kr0kaG26bF0tbqssO+hwABBoCONKD0Y0oNGZUx9c8WRcXyg2NRFMPFPsLbXRDeqEbkSmxYTXtbYG8RwhjrbOqxzWt9adoVZp1N1+mW0RsBBoAuVKmF4i5YCLCNTRd27XZQc7uKaHgTNrS13Bappr7ifl6Frkq7hJ1GfwQYALrQiFZBcgsFOlXx87ugjZLsdw53VnW7Nt4Nk6+aao1S7Y/1hreucy6MgO0aasa4urh+BLeA3ggwAHQR7sIN2TBUk05diJnW9A9Y1e3a7uVwhG2p1mQrtTFhdLWdOik8Bqw1lmGdR2t0Qwvj9XAPNvojwADQhepVs7fWaqeGhQ22Ni9UeVlVt6vbWqi7zqabUzXd8qOd0n73tZ1Bk9YrwHZxrbRhtA2gw61Vj3XmhSqjMwIMAEtTlpQiBdUtl7HahXuh+we46nbtAPPCeru58BNVdvw4TLKn7tp6Rdeux84cbj8BHhYBBoAu6kfAYrkKa9c/wFJ6u7oVXfPCJ7OKK4tNNTqPjXrDwNt8uP0EeFgEGAC62PX4sVirXTjctBFwmKvVHQNWkhVmt/CI5TYcFtsmFQ/iqr5+O2tGwPYzcgx4KAQYALpQpcLmabyoNPqxqSoVfuLJ6Pz9PwW9cLtGN12advscliVTW6hNKm6AEhtup36EqmPAg7yBgEeAAaALGyCGA1x1TvXSSk1KV7jzVuww7cJe4g6Ktyu6ueKw2FhHbasWNsmoqeHAXcXVVenMWl+8ldJrQDcEGAA6Um79kLeRH1n2t9TtDqU4IEZPBBgAOtKQV00Kh49VbNja5pxttL/dAWlAzPB3WAQYALpTk6r2/YZ0nmHr1fJ2hzLyzc0EAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAABG9/Dh/wfMfzSTL9z5FQAAAABJRU5ErkJggg==)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
I e III
II e III
II e IV
I, III e IV
I, II e IV
A cafeína, que é um alcalóide presente nas folhas de chá preto, pode ser isolada através de um processo que envolve duas extrações. Na primeira etapa, as folhas de chá preto são extraídas com solução aquosa de Na2CO3, com o objetivo de hidrolisar o conjugado cafeína-tanino presente no substrato. Nesta reação, o tanino passível de hidrólise gera glicose e sal de ácido gálico. Na segunda etapa, é feita uma extração líquido-líquido do meio reacional com diclorometano. Abaixo estão apresentadas as espécies de interesse.
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)
A respeito dos processos de extração descritos acima, tem-se que
a cafeína é extraída para a fase orgânica sob a forma protonada.
o Na2CO3 favorece a transferência da glicose para a fase orgânica, através de um processo de salting out.
a extração sólido-líquido deve ser efetuada a frio, de modo a evitar a decomposição da cafeína.
o coeficiente de distribuição da cafeína no sistema água-diclorometano é maior que 1.
a extração com diclorometano remove a cafeína e o sal de ácido gálico.
Quando se adiciona detergente em água, é formada uma mistura aparentemente homogênea. No entanto, ao contrário do que se poderia imaginar, é formada uma dispersão coloidal e não uma solução. Em relação à química dos coloides, assinale a alternativa correta.
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
a cafeína é extraída para a fase orgânica sob a forma protonada.
o Na2CO3 favorece a transferência da glicose para a fase orgânica, através de um processo de salting out.
a extração sólido-líquido deve ser efetuada a frio, de modo a evitar a decomposição da cafeína.
o coeficiente de distribuição da cafeína no sistema água-diclorometano é maior que 1.
a extração com diclorometano remove a cafeína e o sal de ácido gálico.
Quando se adiciona detergente em água, é formada uma mistura aparentemente homogênea. No entanto, ao contrário do que se poderia imaginar, é formada uma dispersão coloidal e não uma solução. Em relação à química dos coloides, assinale a alternativa correta.
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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dHV3f9VO96sGoEGIiH6qsG61lpU+NXUa4uB36Mp2se+XBvqVgCvOq3PCE9nCeOHbdfBbcKeeGRBRKil32NSt3CI8PuEA1f9ic53FsqlgCP/w1Wesj16LoF5IUAAwmx8W7pXslBdhdH+x1NKwzw3//857v/7M/1M9v0V3/xo99e+2d3Wgr+7ujR727b5rf/r4/89N9//3t3GuKmx8vNAYiexqMaldorrcapxeFp5w9MqdnW7zi/pXhVAbb0Klq2qHQpwFqjqtmamP3b7373yssvq75+a/XWQT/R1mee+eWZf7Q1iJl+09wcgESorP7PVYr7nFXl8MCwW1vN9nFWXVskVhJgdVc/drFVBw8c0HqNjN1yrKy+yrBbfkTr1eDiesRGv2ZuDkBS6sesWuMPDBcPG5s4D/eWGj7AGuyqUhovuuWAnaS2ueUo6X2DHrbSkbqdpLcRbhmx0sPk5gAkqP6orUa0/sDwwrcc+guWHlGOzfAB1gBXP3zVrmbbNR3zINKG6Vcu/pNbflz8byAgegTdHIA0LexzXhjIajE8MKxFDY6T+6aH4QOs9OouqNrPXLV3Oh71bxFeefllncqnsSKnx8jNAUhZ/R8jaYxrkbZJPU7ruw6HD3B9YuMPcH1iCXAS9Bi5OQDpC/8YKdznbONgrddU+vHpyLELehG7oDOgR9DNAchCcZ+zBsQJHe4tNeqHsCTpD2GpyjqJD2HFjwADWVrY55zQ4d5SwwdYbD9z8TBwQn+GpDcK/BlSuvRr5uYAZEfR1XP88MFDbjlZKwmw2NduqMS2qGFxQl/Eoa1VazVS91vLF3GkhQADedNz/KMWX8cRuVUFWDTStSO+NvFVlBiNHi83ByBHeo4TYCBGBBjIGwEGIkWAgbwRYCBSBBjIGwFupjsog5fC/Xv3aXILSAEBBvJGgJsRYEyCAAN5I8DNCDAmQYCBvBHgZgQYkyDAQN4IcDMCjEkQYCBvBLgZAcYkCDCQNwLcjABjEgQYyBsBbkaAMQkCDOSNADcjwJgEAQbyRoCbEWBMggADeSPAzQgwJkGAgbwR4GYEGJMgwEDeCHAzAoxJEGAgbwS4GQHGJAgwkDcC3IwAYxIEGMgbAW5GgDEJAgzkjQA3I8CYBAEG8kaAmxFgTIIAA3kjwM0IMCZBgIG8EeBmBBiTIMBA3ghwMwKMSRBgIG8EuBkBxiQIMJA3AtyMAGMSBBjIGwFuRoAxCQIM5I0ANyPAmAQBBvJGgJsRYEyCAAN5I8DNCDAmQYCBvBHgZgQYkyDAQN4IcLM8Arz3R3/5xquv3bl1exXT2tqauxkMhwADeSPAzSzAhw8eSjQzGxsbPzvy0y1PPKmfYkVTBr9DEdId6+YA5EXjFo2I9Bzfv3efXqLd2jStNsC6d04cO+5Lk9ad9Q8ffvTslqe15fr3v+z6vv8pwvFr/4kR8CrokXJzAHKhV0tFV8/uF57bqnGdzVy5dNmdnKDVBtjc+/Ke3Ws7t+9I4s767b/8y3e3/ak2WGNfjYDtfcP5s+f0YGtlugP6+dDD5OYApE8vue+9866e15r8WE4DGDVFa9QXVcbOmZYxAmxuXLvu7yzdcW5tZPS42s4NTZq5/9V9d8KmpAf0s6IHyM0BSJleZvVia4MfNbg4+PGn6sU5udfk8QJswrsytjvLH+7V8Pc3v/q1W1sQ7gZJeu9HxvTouDkAydILrPWiftim1+RE90iPHWDxOxN0Z6nHbu2kzv3yrD/ce/rkKbe2VhID+tnS4+LmACTIv8Dq35YvsCnukZ4gwEZ3lo0jdZfpvnZrR/f5Z5997zsvajM06T3UsoPymAf0c6ZHxM0BSIpPQ7fhrH9N1kz8r8mTBdiEexiKO/dXSo/ND3fv0U1r+sH3X1k43Nuerie2AT30cLg5AIkI9yT3yac/Sjjt6K6NiQMsupd1X+vO0jTaUXQl0w736pGuOdzbXiQDehg9EG4OQPT0su8/3zrU3sTwKOHIo7v2pg+wCd/7nD97zq1dAeXWDvd+65tPtTzc296EA3qE9BC4OQARswGYvWwO/hee4eiuz5B6dWIJsPFH0e2rH93agdz/6n6fw70thQ95ih+Lz4PufDcHIFYasfhB6uAv+F7Me6TjCrAZ/CsvVMGf/HivrtAeg86He9sbbUCPUrrn3RyA+Ci39o0LekEe5w+HlN4VjbP7iDHAomTaIQHdZT13HRz7m7/91jef0lV9++lnBjnc295KB/SoofvczQGIif9ixPEHJwtZcWsnFWmATc/vsFRuFV1dXAFWht3a0fEdluPTve3mkLj4nzI8qVvSHWV/MKJpwiOyYVYmHxdFHWATfpit5Z9X3//qvl1E009+vHeqR9rz77w0jfObZ7fF5O4OpEkv2XrzqldttxwfbZu2kAbX0yueXvdsHKJ7LIa7y39gdtpxUQIBloXHryZgOskOvmr63ndeHOFwb3s9B/RoT3eym0PibMwUZ4Nj3rZ4+F2A7UdQ41AsJt8jnUaAjd+DUXV/nT55yg73Prvl6ZEP97YXDug5MLwiunvdHNIXZ+eobyP/Wqd/o32t03sC+zjYJJ/USSnARveR//icv7+UW3uTteWJJ5N4SrQc0KMb3bFuDlmIrXaxbU9s9Mqc1t4+P0wf+QU5vQAbvwd/74/+8gfff0Uzmn64e09CMWsc0KMz3atuDrmIp3nxbEmcVF//spbQC7I21b8gj/bx7FQDLLq/9ADr/tL0ve+8+Plnn7kTkuLfKh4+eMitQm+6P90cMhJD+ahvGwpYQukN+T2s+neED2clHGCj++hfP//cLSRLD7Yy7BbQGwHO1bT9o74zoTcQek0e4T1E8gHOg+pLgAdEgDM2VQWpLwZHgKNAgIdFgPM2fgupL1aBAEeBAA+LAGdvzCJSX6wIAY4CAR4WAZ6DcbpIfbE6BDgKBHhYBHgmVl1H6ouVIsBRIMDDIsDzsbpGUl+sGgGOAgEeFgGelVWUkvpiBAQ4CgR4WAR4bobtJfXFOAhwFAjwsAjwDA1VTeqL0RDgKBDgYRHgeerfTuqLMRHgKBDgYRHg2epTUOqLkRHgKBDgYRHgOevWUeqL8RHgKBDgYRHgmVu2ptQXkyDAUSDAwyLAaN9U6oupEOAoEOBhEWBIm7JSX0yIAEeBAA+LAMPU95X6YloEOAoEeFgEGF5VZakvJkeAo0CAh0WAESq2lvoiBgQ4CgR4WAQYC8LiUt+VOrD/zdMnT9n8xQsX9ry+W/e2pl0v7fz4zBlbv76+rsVPb960xf7sCj+5etUWdUPbtj5vt/vB0fdtpfn6wQNtoZ2kbfMXEc3bpXQGXaFbu7le53QLm4bafgIcBQI8LD2F3BzwiHV35/Yd+pf6roiKqzL5ed3VPsaKohZ9gzXjz9mfKvv2W0ds3m7I11HtVFBtXnSjftG20M6ppqq+VmtdxF+baLHY2kG2nwBHgQAPS08qNwc8cufW7Ree26rfDf27sbHh1mJQapJPrLq1kCiVL1yjeZ/nPr64e1cPq/61RV1tOGC1Hmvgq3krbjjq9dENY2wXsUGw5sMYh/pvPwGOAgEelp48bg54+HBtbc2Gv0rv4YOHbOajX3zoTsZA1Cr1zC2UUcl82MTOH+7s7UZXuzDGLQbY8lwaYOtreLZwXtfm076g//YT4CgQ4GHpyePmMHsKrQ181WCVWGs0FNbTTWt2bt+heTsb+lOrwhAW6Qya3MLm4Vg9CoqiW+7ErkQtdMuPj2VFMQ63KlwMz6kq+3kLsMqqAW7NGLf/9hPgKBDgYelZ4eYwYzeuXbcjvnpyFUN75dJlC7NOtTCjj2IIF1jtFs7g9wB3tpBbY0NtmxYG5RrO+pM0+e1Rbv3GKNK6Blujf+0mNNlYOdRz+wlwFAjwsPRUcXOYpXtf3tMTSr8GCrBC69YWbGxsaHxsr60njh3nwHAfSqDuxqoAK3tqVTFgSl24u7gDG62Ge4l1Kxpn20FfUSC1aDuKbTP8oFaLOslvswbBWtS1aYis8+t6dJIFWw3WGp26MCDuuf0EOAoEeFh6wrg5zIwi6g/3Kq5tmqrhr9VaF6mpNerZLtzw8KqnFipdpXun+wdYRdTtWl+l+D4gHJprGxRgW2+U54U1xtqsGQu8Xb+lffN0hwDngAAPS08YN4c5KR7ube/Ordu2v/qNV1/jwHAHVSNgG1aW1lf6B9gC6UfApe8D/OC7eHMLF/e0wXZwNwy85hdq3XP7CXAUCPCw9IRxc5iHofJ5/uw5S/jhg4c4MLyU0mPAGl9qZXHPs6ee9TmGKgvHgEs3Q7dia4rjXa1fWCPqt8+qFbpqBNxz+wlwFPSqQYAHpCeMm0PuBt+B3GEnNoyiFY50G+trg2YbaHamNPq+Gt2utsQPgrWoalpBlecwmQvHgD1d3Be95hhw/+1PLMB6LPUD210Z0v218C5G57FdBzaV3svx0Bbqqe4W0JvuTzeHfCmNJ44dtyf44KVs+TEuhGw0aa/P+tcemuLk9/fa+W2+D3XBD1iNXbPdnE5Vd90Jm0HVuwQ7qbQLWrPwpsEG2XZVbtWm/tufZ4D13keLupf9myDdg7qvdbbwkYiHfigCPCDdn24OmRpnX3H4h0xKsluLaksNdRYGlJ3ZINV3fTT9tz/DAOtUq68terbzYeGNUiT0QxHgAen+dHPI0ZifltLAWs9N/9kutxYVbKjjFmqp0y3P2cYHwXdBj2OQ7c8wwLbn2e/BD9lJfXbZr4i2igAPSPenm0OOhjrc254G2XZg2C2jmgY/jYNgvYarXqWv0t0MfoX1hrq5DAOs+8XPL7Bj5v4IfDwI8LB4oUzOb6/981/9xY/0wNm0+8/+/O9//nN3WsFUH4yqGXBra7XNfvv1s+gncqcBFZIMcOnko6uZqj0DKrfOGeFeaG0VAR6Q7k83hxT83dGjesgUrX/73e/CNUqaLUbO0vvXR35qi//++9/bmwn9FLYGKJXbCLg+sQR4JnR/ujlE75dn/lGPl6+XpzGl1h88cMAtx0pbru3UT+GWH9GWa33NOB5gF/T0lF5tFQEekO5PN4fovfLyy1ufecYtPE4n6aH0w+IIabCrjS8dqdtJ3922zS0DBfP6ENbHm99pEs+HsPgjhxXRXermEDfFVQ9W1a5m2xEd8yDShulVu5pt13TMbyAwrQwDrFM1X9zPHNWfIfFn/iulO9bNIW5XLv6THqyq/cxVe6fjUf8WoWrvNGAyDLB8sfl/TsX5RRwr/foeGN23bg5xq09s/AGuTywBRr08Ayw6j+2Ltkn1bf/9LKvDV72PQ/ewm0Pc2AWNOUsswOka6n9rQRu6n90colfzIaz4A1bzISzhQ1ioR4BXbvD/rQWNCHBCbD9z8TCwDS5T+TOk4jCdP0NCIwK8QhzunYrucDeHFNiu5nS/iMO+dsMfq+aLONASAV4VDvdOSHe7m0Milvoqyghpa22HuU36WfgqSjSaXYDVwlUfhdWV6yb0JNy5fQeHeyehO9/NAUCsZhdgFdEGpvv37ht8YKor1HhXV66b0AjYrcXoCDCA+M1xF/QqDs3qSuwbJTXpyjncOy0CDCB+8z0GPOCHk3Xx1Y2q0QEBTtGdW7f1wKV+1MbeiLsFoNbcP4SlZ7v/NuYOz3xdhMO9EeIVMEV6BhFgzMrcA2z0nLEh7HvvvNtyCBse7tXF3VrEgVfAFBFgzA0BdjY2NlTfNkG1w70+2BzujRCvgCkiwJgbAvyY8D8punHtulsbuHLpst9lzX8gGC1eAVNEgDE3BLhEaWX1ulDfZsSDV8AUEWDMDQEut/BnRS33TiMSvAKmiABjbghwHf9JK00c7k0Ir4ApIsCYGwLc7I1XX9PkFpACXgFTRIAxNwS42f69+zS5BaSAV8AUEWDMDQFuRoCTwytgiggw5oYANyPAyeEVMEUEGHNDgJsR4OTwCpgiAoy5IcDNCHByeAVMEQHG3BDgZgQ4ObwCpogAY24IcDMCnBxeAVNEgDE3BLgZAU4Or4ApIsCYGwLcjAAnh1fAFBFgzA0BbkaAk8MrYIoIMOaGADcjwMnhFTBFBBhzQ4CbEeDk8AqYIgKMuSHAzQhwcngFTBEBxtwQ4GYEODkdXgG/fvDg9MlTuqBNe17f/fGZM+60al/cvfv2W0f8pQ7sf/PihQvutBbW19c/OPq+v7iuSpvhTntEW7XrpZ12hm1bn9eiO6GMbYyu1i0/oh9Hl3ULj9OZ7ZoXbtrW6wrd8uoRYMwNAW5GgJOz7CvgJ1ev6iLKp4+Q6tuYH3+ehUvpemyxkbqoSRXXvK5E82qtz6fWaFErtXm2RnW3NcXEms4B1qTzuFWbCHA3BBjtEeBmBDg5S70CqnOKU7GaNiD28VtgzS6OR9VIrde41i1Xs2sIR8yf3rypNX7kvdBjU3W7pk+Aw5sWAtwNAUZ7BLgZAU7OUq+AthNY8XPLj6hA6pwFWAFToTXpnCqZTqpJmk7S2fywuD0NhXVBi6uFPCyip5Wl66VzgHVBO4/fbALcDQFGewS4GQFOzlKvgBplVsXJs6ZaGpVkVUqLVbuaVUedutTBYGPRtQtWvS2o1yfAln+dc2G9LY6AAGNuCHAzApycpV4BVSY12C1UsAD70aHtK67az1y/l7iGbsVviaV02WG0Xap0agyw5u2tgw2vCXA3BBjtEeBmBDg5S70CtgxwGLD6xHYLsFKnm7APZNmirqRbgLuNgG3R3mpoMwhwNwQY7RHgZgQ4OUu9ArbcBR2eZ/Bd0Kq1LmLHm834u6BtUT+azqnzTxVgPdfufXnPrUrNuV+efXbL0/opVjTxQpQZAtyMACdHL1VurgWLX2nqVETbH1sMWE3S7LNa7QevVs2wvmLDaLv1BbrmquF1/wCLvYGwu2XMAG9sbNjwUdOJY8e16E5IweefffbdbX9qG//Si9tt5o1XX9NPNOB05dJld3vIAgFuRoCTo9c+N9eCCqQ4FYezYQKLAbNTi4eB7YNUVYeHF3xx966Nv/2e55BuVKcu1FT11cqqLg4SYNH5tbK4fgRra2uHDx7STb/w3NbzZ8+5tRHTG4Uf7t5jd9cPvv/K/a/ua6VKuXP7Dq3RS0e6A3qsGgFuRoCToxc+N9eO1VQN9iG08Z+vcmnAbKSoRPnBrq3xl1LbrGSlibWdvVX1FWutrsHvzdaMzu+rbDdnk52nTYDtPDbpJkoDbNtWXD+aO7dua/ioDVDGYj4q/N4772554klt53/+kxd+86tfu7WbbECvtxE6NbkBPcZBgJsR4OToJc/NtaYKhmVSsWzsa0oDLAuXUnrDQ7+6BguYZnQNmrHa2bw1vjiFzdP5w7NpG8Kdzxpnh4tiG1MfYPU73N1dGmCxuhfXj0kjYAuYxsQaGbu1cVBu7XDvt7751MKjEEpuQI8xEeBmBDg5er1zc3HQC/QqSqas6ifVpJlidEtZbm1quZ98Who4avhoG6wBZQzjyPtf3f/ed160TVJc22xSKgN6jIwANyPAydErnZuLgO3LDUfGQ9HV2mfHNFqtGYSFdH5tj9Va7wnCoXDMNI7Uc9ACNuEHkdTan/x4rzZDkz/c217MA3pMggA3I8DJ0Wucm4uDHVJtOUjtQHXvMJzVRVbxtmB1bly77j/ZNP448tjf/K0d7v32088sHO5tL8IBPSZEgJsR4OREEmCNSq2LSu/gAbadyXaduqHwiHUNDXntCLRoZtm/M46B/2TTe++8O07AlFtFV7f4rW8+pQy7tT34Ab1+EP6yaM4IcDMCnJxIAqw6+sO0qxhr2uekNBX/hqqGzmyXatnsCClgqq9+BAVMPXZrV+D+V/dtzK3pv//X/zZs76cd0CMGBLgZAU6OXtTcHPKlaOmJqcdaGVPM3NqBqLX26WVN3/vOi8se7m0vHNBzYHhuCHAzApwcAjwfVy5dtoDpSTpUwE6fPPWtbz6l63x2y9OdD/e2p9iPM6BHbAhwMwKcHAI8KwqYuqUHXVPPr7xQbi3nW554cpDDve2tdECPOBHgBnpPrecDAU4LAZ4hPVX7fOXF/a/u/+D7r+jimn64e8+wh3vbC7/Dkj3S2SPAlexttb0d1sSXySVEj5ebw8xoHGkBe+PV11p+sknP6/Bw7+effeZOmIi98tj28LKTNwJczv/JvN6H3rh23b+zZtdQEvRguTkMQb/2aWWg/Vde/OFw75P/Ued8dsvT53551q2NQM8BPZJAgBfptcbeQevf8B20f2fNrqH46WFycxiCfuf1y5/WX6zqHUP9V1785le/tv9AcMsTT/7syE/d2sjoZce+w7L9gB4JIcB/pN9vvdDod73qtSbcNVT6lEYk9AC5OQzBnheaNJNWBu59ea/4pL7/1X2rmibNxP9E5jssc0WA/yDc29NYVp3ZP6XZIx0nPTpuDkPwAbYpub9Y9bu19IMc+h//075RUsPfyQ/3tqcXJb7DMj9zD3D4a73UN9uFT2nek8ZGj4ubwxAWAqzJ3qq6kxOhDbZx5LNbnv6HDz9ya5PiB/T6161CyuYbYLXWPyG77dixa7DXo+RejPKmR8TNYQjFANuU3E4gPc0vXriQ+vBRDwcBzsNMAxz+sV3PY1rhQSY+JREJPRxuDkOoCrBNOlXPAndWrJ7ucE1uASmbXYDVSPv8hXo54Kc6dVV8SiIevg1Mo018HmI0BDgbMwqwH6qqlKv4uzp/ODnFw2NADXviVE38hczICHA2ZhFgDUntu841KY0rPQLEHmnkpyrAeq854G4ktESAs5F5gMPPSY35txPhHunUP/EBlAaYb0mcCgHORs4BDr9OcvwPiei1yf8XY3yTHJK2EGAt8kGHCRHgbOQZYP8h58mPTvnPfHGcDOnyAebASgwIcDZyC7BeHezFYtgPOffkx+JLfdcHEAk9p9iREw8CnI18Ary2zNdJjo890kiXfmN54xgPApyNHALs26Yp8g+GhHuk+e4CAB0Q4GwkH2ANdm3vbkLfgOG3mc+RAlgWAc5G8gHeuX2HfheT+2BIuMOcv6TM1cdnzhzY/6YeZZs+OPr+1w8euNMePty29fk9r+92C4+sr6/rnG+/dcQtVzh98tSul3ba1ep6tOhO2LxRrfzi7l23jOwQ4GwkH+CkR5B632Cf1qbB+VF6lUbl0BZVRFvj09gtwEq40qsLfnL1qq25eOGCrdFltUiAs0eAs5HPh7DSxSdc8qPBrir46c2bbnmTAhlGt1uAdRHl1lrrKca6lI2DCXD2CHA2CDAwMA1SlUCNd91yQKNVv7u4Q4B1cZ3qR9UhrbT1BDh7BDgbBBgYWE0mQx0CXDqwXkCAs0eAs0GAgYFZApVht1xBAdbZSqeqAGu9Tg0/yVVEgLNHgLNBgIGBtQ/wsiNgAgwhwNkgwMDA2AWNlSLA2SDAwMAUUcW19ENYcvrkKRvCdgiwfdq5NO26Tj4FPRMEOBsEGBieWlg6VFWVd7200+Y7BFh0keKfIam+WmmXIsDZI8DZIMDAShS/iEPtDKvcLcDWWl3QH2PWjK7KV5kAZ48AZ4MAA6uiFqqLyqFNy34Vpc5szdbkQy46j42wbdL1+L8tljDAehNg56naH44UEeBsEGAgUsqqmq0ZDZoV0YXdzo0+uXpV/dalbNDsv7oSqSPA2SDAQOxsWLxsgEMqMQHOBgHOBgEGYqdxcLgLelkXL1yoOaiM5BDgbBDgEnqxKx6c08ptW593C5uDkl0v7az/i0ygv/715QBwZghwNgjwoq8fPFBoFz5EavUNAyxaqQa7BWBo+iXUL5j/tPOy9B5R7yPtKDJyQoCzQYAXvf3WkXB/nV7FNIA4ffKUVi4EWPT6GH4AFRiQ/wi0TeEnqNsIPymtqXPIERsCnA0C/BiNOfRSFe5Y9j0uDbCNjPt8OgbAOPTs1rPYvyPRG+tE35QQ4GwQ4Md8cPT9hcr6GJcGWIMSxhZA/PReWU9VPYv9jgRbk+IBcgKcDQL8mF0v7ax6QpYGWLSSw2xAzOw7tItHi/TWWeuTe/4S4GwQ4MeopgqtW3hcVYD3vL67+JFpAPHQM7T0ySt2oH3Z4+vTIsDZIMB/tL75dQdVH6oiwECK7DhR1Z4t2xGd1lEkApwNAvwYRsBAZuyLPKv2M1ftnY4ZAc4GAX4Mx4CBzNQnlgBjQgT4MXoellZWSgNsb675FDQQrcx2Qd+5dfuF57YS4DwQ4MfY3wGXfm19aYDt74DdAoAo7an+EJbCrKd8Eh/CWltbU3e1tQrwjWvX3VqkjAAvUmg1uYUmfBMWED/bz1w8VJTKnyFtbGycOHZcm6rpo198qEV3AhJHgBfpvbDeLC98F3QpDX8VYLcAIGK2q1nvrf1g19ZU7ZqOx/mz5zTk1aYePnhIg2C3FlkgwCX0zGx8WvK/IQFp6flVlAqhmxvLnVu3d27foU3Vv5p3a5ERAgwADW5cu24hHOfgq0a6Gu/qFjX2HT/8GA0BBoBmVy5dtvHo/r377n15z60d2sbGxke/+FC3ounEseMc7s0bAQaAVsI6vvfOu4PXUY23w71qPId754AAA8ASVrF/+M6t22+8+pquk8O9s0KAAaCSWlt63HeoZHK4d84IMACUUx3rj/v22Wm86h3aiB8BBoBKlkmrbGkmw462/9jUOB/pQuQIMAA0aNxRrDMopTVn8O7cum3nVID5RsmZI8AA0ErjcV+ttHGtzlY8gyKtMbRFWoNmtxYzRoABYAmNx301ArYzaNBsZ2jcj415IsAAsBwVtP5/RwjP8L/e/hmHe1GKAANAF+FxXw2L3drA//vt//1P3/4TnUEBLj0DZo4AA0B3pcd9NQIOD/eyzxmlCDAA9BUe4g3nSw8SA4YAA8AA/KhX0/69+0o/Jg2ECDAADOb//O/3FWC3ANQiwAAwmI82vxXLLQC1CDAADIYAoz0CDACDIcBojwADwGAIMNojwAAwGAKM9ggwAAyGAKM9AgwAgyHAaI8AA8BgCDDaI8AAMBgCjPYIMAAMhgCjPQIMAIMhwGiPAAPAYAgw2iPAADAYAoz2CDAADIYAoz0CDACDIcBojwADwGAIMNojwAAwGAKM9ggwAAyGAKM9AgwAgyHAaI8AA8BgCDDaI8AAMBgCjPYIMAAMhgCjPQIMAIMhwGiPAAPAYAgw2iPAADAYAoz2CDAADIYAoz0CDACDIcBojwADwGAIMNojwAAwGAKM9ggwAAyGAKM9AgwAgyHAaI8AA8BgCDDaI8AAMBgCjPYIMAAM5vDBQwQYLRFgABjAlUuXd27fofpqeu+ddzc2NtwJQAUCDAC93Ll1e//efequAqwMq76af+G5refPnnPnAMoQYADoaG1tzdKr3H70iw/d2s0kv/Hqa1qvfzXv1gKPI8AAsLSNjQ0b6Wo6cex46Q5njYAV5pozYOYIMAAsQSnVYNfKqgZrEOxOKKMz28eydP4rly67tcAmAgwAbSmilt79e/e137esc9rns3Spe1/ec2sxewQYAJrduHbdIqp/Ne/WLsOPm9kjDUOAAaCO/5Bz/93Ia2tr7JGGR4ABoJx66f+mSOPXoYat4R7p+kPIyBsBBoBFau2JY8fVSE2r+FYNXaF9aaWmAdOOtBBgAHiMP1i76hGqrtx2bnc+roykEWAAcK48+jpJdXG0L9DwH+9ij/TcEGAA+ON3V6mF4388ij3S80SAAcya3w9sn7Rya6cQ7pEebfyNCRFgADOl4Pmvk4xn3Om/6+PwwUPskc4bAQYwO7bL1zrX+HWS49Pm2WewJx+UY6UIMIB58f9HwpiftOrg3pf32COdNwIMYC7Cr5NMJWnskc4YAQYwF2rYJB9y7incI81/8p8TAgxgLlQycQup8X8o9d4777pVSBwBBoBkaPjOf2iYDQIMAMAECDAAABMgwAAATIAAAwAwAQIMAMAECDAAABMgwAAATIAAAwAwAQIMAMAECDAAABMgwAAATIAAAwAwAQIMAN19fObMntd32/z6+vrbbx156htPaNr10s6LFy7Yejmw/02d0y0Mwd/utq3P2y0uTF/cvWvn1GZoY2ylNs9WGm2VrQ83VXTNn1y96hY26eZ0ZreAgRBgAOjo6wcP1D+fOnVLk1ZqXsUKw6bzaNGfs6eF2w19evOmbuiDo+/bojZD9bVz6l/N+46ePnlKV6Kr0kaG26bF0tbqssO+hwABBoCONKD0Y0oNGZUx9c8WRcXyg2NRFMPFPsLbXRDeqEbkSmxYTXtbYG8RwhjrbOqxzWt9adoVZp1N1+mW0RsBBoAuVKmF4i5YCLCNTRd27XZQc7uKaHgTNrS13Bappr7ifl6Frkq7hJ1GfwQYALrQiFZBcgsFOlXx87ugjZLsdw53VnW7Nt4Nk6+aao1S7Y/1hreucy6MgO0aasa4urh+BLeA3ggwAHQR7sIN2TBUk05diJnW9A9Y1e3a7uVwhG2p1mQrtTFhdLWdOik8Bqw1lmGdR2t0Qwvj9XAPNvojwADQhepVs7fWaqeGhQ22Ni9UeVlVt6vbWqi7zqabUzXd8qOd0n73tZ1Bk9YrwHZxrbRhtA2gw61Vj3XmhSqjMwIMAEtTlpQiBdUtl7HahXuh+we46nbtAPPCeru58BNVdvw4TLKn7tp6Rdeux84cbj8BHhYBBoAu6kfAYrkKa9c/wFJ6u7oVXfPCJ7OKK4tNNTqPjXrDwNt8uP0EeFgEGAC62PX4sVirXTjctBFwmKvVHQNWkhVmt/CI5TYcFtsmFQ/iqr5+O2tGwPYzcgx4KAQYALpQpcLmabyoNPqxqSoVfuLJ6Pz9PwW9cLtGN12advscliVTW6hNKm6AEhtup36EqmPAg7yBgEeAAaALGyCGA1x1TvXSSk1KV7jzVuww7cJe4g6Ktyu6ueKw2FhHbasWNsmoqeHAXcXVVenMWl+8ldJrQDcEGAA6Um79kLeRH1n2t9TtDqU4IEZPBBgAOtKQV00Kh49VbNja5pxttL/dAWlAzPB3WAQYALpTk6r2/YZ0nmHr1fJ2hzLyzc0EAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAAAmQIABAJgAAQYAYAIEGACACRBgAABG9/Dh/wfMfzSTL9z5FQAAAABJRU5ErkJggg==)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
Uma maneira de diferenciar uma solução de uma dispoersão coloidal é por meio do efeito Tyndall, observado somente em soluções.
As micelas são muito pequenas para serem vistas a olho nu e, por conta disso, não promovem o espalhamento de luz.
Em meio aquoso, a porção hidrofílica das moléculas de detergente orienta-se na parte interna das micelas.
As partículas de coloides podem ser formadas tanto por agregados de moléculas, como por macromoléculas dispersas.
As dispersões coloidais são mantidas estáveis devido à atrações eletrostáticas que ocorrem entre as superfícies das particulas coloidais.
Alcoóis são intermediários em síntese orgânicas e suas reações de oxidação levam à formação de compostos carbonilados. A reação de oxidação dos alcoóis ocorre com diferentes reagentes, como, por exemplo, O2 em presença de cobre metálico a altas temperaturas ou quando tratadas com dicromato de potássio em meio fortemente ácido (K2Cr2O7/H2SO4), ou com permanganato de potássio (KMnO4). Se o álcool em questão for um álcool primário, esses últimos reagentes não são uma boa alternativa quando se deseja preparar aldeídos. Para tal situação, pode-se empregar o reagente de Collins, um complexo de piridina com óxido de crômio IV (CrO3.2C5H5N) ou o clorocromato de piridínio (C5H5NHCrO3Cl), comercialmente nomeado como a sigla PCC. No esquema a seguir, são mostrados os produtos da reação do composto 1 com os reagentes descritos acima, que caracterizam uma oxidação branda.
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)
A respeito das reações de oxidação apresentadas, avalie as asserções a seguir a relação proposta entre elas.
I. A reação que leva aos produtos 2 e 3 é uma reação de oxidação na qual somente o grupo OH do álcool secundário sofreu oxidação.
Porque
II. Na formação do composto 2, as condições de reação são básicas e provocam a clivagem do grupo acetal, que sofre hidrólise, e forma um triol. O triol é então oxidado levando ao composto 2.
A respeito dessas asserções, assinale a opção correta.
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
A asserção I é uma proposição falsa, e a II é uma proposição verdadeira.
A asserção I é uma proposição verdadeira, e a II é uma proposição falsa.
As asserções I e II são propocições verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são proposições verdadeiras, e a II é a justificativa correta da I.
As asserções I e II são proposições falsas.
A ingestão de metanol, solvente encontrado em misturas anticongelantes, gera intoxicação, podendo causar cegueira. O efeito se dá pela ação de enzimas do tipo álcool desidrogenase (ADH) presente no fígado que convertem o metanol em formaldeído. Esse pode causar sérias lesões no tecido vivo, principalmente nos olhos, devido a sua alta sensibilidade.
PÉREZ, H. P.; RUIZ, A. H.; FERNÁNDEZ, R. I. D. Intocicátion por alcohol: A propósito de um caso. Disponível em: Acessado em: 19 Jul. 2014.
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Em casos de ingestão de metanol, é recomendado(a):
I. A ingestão de ácido acético que, ao reagir com metanol, diminui a concentração do álcool no corpo evitanto a produção de formaldeído.
II. O tratamento por administração de etanol, um inibidor reversível da enzima álcool desidrogenase, devido sua semelhança estrutural com o metanol.
III. A desnaturação da enzima álcool desidrogenase pelo uso da temperatura como agente desnaturante.
É correto o que se afirma em:
II
I e II
I, II e III
I e III
III
Várias espécies atômicas ou moleculares podem ser responsáveis pela redução da camada de ozônio na estratosfera. As reações abaixo representam alguns mecanismos de conversão encontrados na estratosfera, acima do Ártico, durante o inverno e a primavera.
HCl + ClONO2 → Cl2 + HNO3
H2O + ClONO2 → HOCl + HNO3
Cl2 + hv → 2Cl
HClO + hv → HO + Cl
Cl + O3 → ClO + O2
ClO + O → Cl + O2
HNO3 + hv → NO2 + OH
ClO + NO2 → ClONO2
Qual das espécies abaixo é responsável pela etapa de destruição do O3, segundo as reações apresentadas acima?
II
I e II
I, II e III
I e III
III