Questõesde INSPER 2018
Uma cidade do interior do Brasil, que tem sua economia baseada no agronegócio, com a produção de cana-de-açúcar e
de suínos, pretende ampliar a iluminação de rua e recebeu
diversos projetos para instalação de geradores de energia
elétrica.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/ce98ae27efadc948e6c1.png)
A respeito dos combustíveis que eles propõem usar, é correto
afirmar que
Uma cidade do interior do Brasil, que tem sua economia baseada no agronegócio, com a produção de cana-de-açúcar e de suínos, pretende ampliar a iluminação de rua e recebeu diversos projetos para instalação de geradores de energia elétrica.
A respeito dos combustíveis que eles propõem usar, é correto afirmar que
Foi proposto a um grupo de alunos um experimento sobre
a reação da casca de ovos com soluções de ácido clorídrico (HCl), usando os materiais e as condições descritas na
tabela.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/7861c3487cac9ca95f9b.png)
(http://www.saude.co/ e www.animalnatural.com.br. Adaptado)
O experimento consistia em medir o tempo da reação
da solução ácida com a amostra de casca de ovo. Para a
preparação do experimento, foi removida a película de material orgânico que compõe a casca de ovo, tanto para o seu
uso in natura como para preparação da amostra em pó.
A combinação que apresentou o menor tempo de reação foi
aquela que usou
Foi proposto a um grupo de alunos um experimento sobre a reação da casca de ovos com soluções de ácido clorídrico (HCl), usando os materiais e as condições descritas na tabela.
(http://www.saude.co/ e www.animalnatural.com.br. Adaptado)
O experimento consistia em medir o tempo da reação da solução ácida com a amostra de casca de ovo. Para a preparação do experimento, foi removida a película de material orgânico que compõe a casca de ovo, tanto para o seu uso in natura como para preparação da amostra em pó.
A combinação que apresentou o menor tempo de reação foi
aquela que usou
Um agricultor pretende iniciar um empreendimento de produção de frutas e, para isso, submeteu amostras do solo de sua
propriedade para análise química e parecer técnico de um
engenheiro agrônomo.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/73c241412faf1596e00a.png)
Para que o agricultor possa fazer a correção do pH do solo de
forma adequada para a sua produção, ele deverá adicionar
ao solo
Um agricultor pretende iniciar um empreendimento de produção de frutas e, para isso, submeteu amostras do solo de sua propriedade para análise química e parecer técnico de um engenheiro agrônomo.
Para que o agricultor possa fazer a correção do pH do solo de
forma adequada para a sua produção, ele deverá adicionar
ao solo
Em uma aula de laboratório de química, foi realizado um experimento que consistiu em adicionar em um béquer 300 g
de água, em temperatura ambiente, e certa quantidade do
sal sulfato de magnésio hexaidratado (MgSO4 . 6H2O) até formar uma solução saturada com corpo de fundo. Essa mistura
foi aquecida até completa solubilização do sal, que ocorreu
quando a temperatura atingiu 50 ºC. Na sequência, deixou-se a solução resfriar até 20 ºC e verificou-se novamente a
presença do sal cristalizado no fundo do béquer.
![](data:image/png;base64,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)
Foram fornecidos aos alunos os dados de solubilidade desse
sal nas duas temperaturas medidas.
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)
Com as informações fornecidas, foram calculadas as massas do sal presente na solução a 50 ºC e do sal cristalizado
a 20 ºC. Esses resultados são corretamente apresentados,
nessa ordem, em:
Em uma aula de laboratório de química, foi realizado um experimento que consistiu em adicionar em um béquer 300 g de água, em temperatura ambiente, e certa quantidade do sal sulfato de magnésio hexaidratado (MgSO4 . 6H2O) até formar uma solução saturada com corpo de fundo. Essa mistura foi aquecida até completa solubilização do sal, que ocorreu quando a temperatura atingiu 50 ºC. Na sequência, deixou-se a solução resfriar até 20 ºC e verificou-se novamente a presença do sal cristalizado no fundo do béquer.
Foram fornecidos aos alunos os dados de solubilidade desse sal nas duas temperaturas medidas.
Com as informações fornecidas, foram calculadas as massas do sal presente na solução a 50 ºC e do sal cristalizado
a 20 ºC. Esses resultados são corretamente apresentados,
nessa ordem, em:
53,5 g e 9,0 g.
Uma das etapas do tratamento de água para a rede de distribuição urbana consiste na sua desinfecção, que é feita pelo
ácido hipocloroso (HClO) que se forma quando se adiciona
hipoclorito de sódio na água a ser tratada. Porém, se a água
tiver contaminantes orgânicos, reações adversas podem
ocorrer, como aquela entre o contaminante acetona (C₃H₆O)
e o ácido hipocloroso, que resulta na solução de ácido acético (CH₃COOH), água e o agente carcinogênico clorofórmio
(CHCl₃ ), como representado na equação:
C₃H₆O (aq) + 3HClO (aq)
CH₃COOH (aq) + CHCl₃ (aq) + 2 H₂O (l)
(T.W. Swaddle, Applyed Inorganic Chemistry, University
of Calgary Press, 1990. Adaptado)
Considerando-se o tratamento de 1 m³ de água contaminada
com acetona na concentração 5,8 mg/L, a quantidade máxima, em mol, de ácido hipocloroso que poderá ser consumida
na reação com a acetona é igual a
Uma das etapas do tratamento de água para a rede de distribuição urbana consiste na sua desinfecção, que é feita pelo ácido hipocloroso (HClO) que se forma quando se adiciona hipoclorito de sódio na água a ser tratada. Porém, se a água tiver contaminantes orgânicos, reações adversas podem ocorrer, como aquela entre o contaminante acetona (C₃H₆O) e o ácido hipocloroso, que resulta na solução de ácido acético (CH₃COOH), água e o agente carcinogênico clorofórmio (CHCl₃ ), como representado na equação:
C₃H₆O (aq) + 3HClO (aq)
CH₃COOH (aq) + CHCl₃ (aq) + 2 H₂O (l)
(T.W. Swaddle, Applyed Inorganic Chemistry, University
of Calgary Press, 1990. Adaptado)
Considerando-se o tratamento de 1 m³ de água contaminada com acetona na concentração 5,8 mg/L, a quantidade máxima, em mol, de ácido hipocloroso que poderá ser consumida na reação com a acetona é igual a
1,0 × 10–2
O nitrogênio é o elemento mais abundante da atmosfera e
faz parte de compostos essenciais para o sistema biológico,
como aminoácidos e proteínas. Apesar de sua grande disponibilidade na forma de gás N2
, poucas espécies são capazes
de utilizá-lo dessa forma. Seu processo de transformação é
denominado fixação e seu ciclo na natureza é representado
na figura.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/6453bd5137cd0e242052.png)
No ciclo do nitrogênio, a etapa que envolve oxidação é a
O nitrogênio é o elemento mais abundante da atmosfera e faz parte de compostos essenciais para o sistema biológico, como aminoácidos e proteínas. Apesar de sua grande disponibilidade na forma de gás N2 , poucas espécies são capazes de utilizá-lo dessa forma. Seu processo de transformação é denominado fixação e seu ciclo na natureza é representado na figura.
No ciclo do nitrogênio, a etapa que envolve oxidação é a
Algumas categorias de câncer de tireoide podem ser tratadas
por meio de um tipo de radioterapia em que o radioisótopo
é disponibilizado no interior do organismo do paciente. Dessa forma, a radiação é emitida diretamente no órgão a ser
tratado e os efeitos colaterais são diminuídos. O radioisótopo usado nesse tipo de radioterapia decai de acordo com a
equação.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/3efdb01c57b331b4b8fd.png)
O radioisótopo
é inserido em cápsulas. Para realizar a
radioterapia, o paciente é isolado em instalação hospitalar
adequada onde ingere uma dessas cápsulas e permanece
internado até que a atividade do radioisótopo atinja valores
considerados seguros, o que ocorre após o tempo mínimo
correspondente a 3 meias-vidas do radioisótopo.
A figura apresenta a curva de decaimento radioativo para
.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/7f612c40622d6d879ef4.png)
(http://www.scielo.br/pdf/abem/v51n7/a02v51n7.pdf. Adaptado)
O radioisótopo
e o tempo mínimo que o paciente deve
permanecer internado e isolado quando é submetido a esse
tipo de radioterapia são, respectivamente,
Algumas categorias de câncer de tireoide podem ser tratadas por meio de um tipo de radioterapia em que o radioisótopo é disponibilizado no interior do organismo do paciente. Dessa forma, a radiação é emitida diretamente no órgão a ser tratado e os efeitos colaterais são diminuídos. O radioisótopo usado nesse tipo de radioterapia decai de acordo com a equação.
O radioisótopo é inserido em cápsulas. Para realizar a
radioterapia, o paciente é isolado em instalação hospitalar
adequada onde ingere uma dessas cápsulas e permanece
internado até que a atividade do radioisótopo atinja valores
considerados seguros, o que ocorre após o tempo mínimo
correspondente a 3 meias-vidas do radioisótopo.
A figura apresenta a curva de decaimento radioativo para .
(http://www.scielo.br/pdf/abem/v51n7/a02v51n7.pdf. Adaptado)
O radioisótopo e o tempo mínimo que o paciente deve
permanecer internado e isolado quando é submetido a esse
tipo de radioterapia são, respectivamente,
e 12 horas.
e 72 horas.
e 24 horas.
e 24 horas.
e 12 horas.
A indústria de alimentos emprega diversos aditivos em seus
produtos, como vitaminas, corantes e agentes para prevenção da degradação do produto. Na figura, são representadas
as fórmulas estruturais de quatro dessas substâncias empregadas pela indústria de alimentos.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/29cd7ca55311ce1352da.png)
(Ribeiro, E.; Seravalli, E. Química dos Alimentos,
Editora Blucher, 2007. Adaptado)
Dentre essas substâncias, as que são solubilizadas em água
durante a preparação dos alimentos industrializados são
aquelas correspondentes às formulas estruturais identificadas por
A indústria de alimentos emprega diversos aditivos em seus produtos, como vitaminas, corantes e agentes para prevenção da degradação do produto. Na figura, são representadas as fórmulas estruturais de quatro dessas substâncias empregadas pela indústria de alimentos.
(Ribeiro, E.; Seravalli, E. Química dos Alimentos,
Editora Blucher, 2007. Adaptado)
Dentre essas substâncias, as que são solubilizadas em água
durante a preparação dos alimentos industrializados são
aquelas correspondentes às formulas estruturais identificadas por
José Mário é um homem que mantém sua condição física
fazendo caminhadas em torno do condomínio em que
reside. Em dias de chuva, ele compensa subindo a escadaria do prédio, a partir do térreo até o seu apartamento, no
10° andar. O desnível entre 2 andares consecutivos é de
3,0 m. José Mário pesa 800 N. Se fosse possível converter toda a energia potencial acumulada nessa subida em energia elétrica para acender um circuito de
10 lâmpadas e LED, de 5 W cada, o circuito permaneceria
aceso, ininterruptamente, por
José Mário é um homem que mantém sua condição física fazendo caminhadas em torno do condomínio em que reside. Em dias de chuva, ele compensa subindo a escadaria do prédio, a partir do térreo até o seu apartamento, no 10° andar. O desnível entre 2 andares consecutivos é de 3,0 m. José Mário pesa 800 N. Se fosse possível converter toda a energia potencial acumulada nessa subida em energia elétrica para acender um circuito de 10 lâmpadas e LED, de 5 W cada, o circuito permaneceria aceso, ininterruptamente, por
As leis da gravitação universal, aplicadas ao movimento de
planetas e satélites em órbita estável, permitem concluir que
a energia cinética desses corpos depende de sua massa, da
massa do centro de forças em torno do qual orbitam e da
distância mútua entre eles (raio orbital). Assim, o gráfico que
melhor representa qualitativamente a energia cinética (Ec) de
planeta ou satélite em órbita estável, em função do raio orbital (r), é o ilustrado em:
O metal alcalino terroso (M) pertencente ao terceiro período
da tabela periódica forma um cátion estável presente na natureza em diversos minerais. O ânion monovalente do elemento não metálico (X) é isoeletrônico (tem a mesma quantidade
de elétrons) desse cátion e forma com ele o composto iônico
com fórmula unitária MX2
.
Assinale a alternativa que apresenta o número atômico do
elemento representado por X.
O metal alcalino terroso (M) pertencente ao terceiro período da tabela periódica forma um cátion estável presente na natureza em diversos minerais. O ânion monovalente do elemento não metálico (X) é isoeletrônico (tem a mesma quantidade de elétrons) desse cátion e forma com ele o composto iônico com fórmula unitária MX2 .
Assinale a alternativa que apresenta o número atômico do elemento representado por X.
O gráfico da figura ilustra qualitativamente a variação da pressão (p) exercida pelo combustível/gás de um pistão do motor
de um veículo, em função do volume (V) ocupado pelo combustível/gás no interior da câmara de combustão, durante um
ciclo. O rendimento do motor é de 40%.
![](data:image/png;base64,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)
O calor fornecido a esse sistema pela fonte quente durante um
ciclo, em função dos dados, está corretamente expresso por:
O gráfico da figura ilustra qualitativamente a variação da pressão (p) exercida pelo combustível/gás de um pistão do motor de um veículo, em função do volume (V) ocupado pelo combustível/gás no interior da câmara de combustão, durante um ciclo. O rendimento do motor é de 40%.
O calor fornecido a esse sistema pela fonte quente durante um
ciclo, em função dos dados, está corretamente expresso por:
O esquema da figura ilustra o perfil de uma cuba de ondas de
profundidade espraiada, cheia de água. É uma simulação do
que acontece na realidade em uma praia marinha.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/f39cc02433d4a01abbe8.png)
Uma fonte vibratória F, localizada na parte profunda da cuba,
produz frentes de onda retas, paralelas à “praia”, com frequência f. Sabe-se que ondas mecânicas na água sofrem
mais refringência com a diminuição da profundidade. Considerando as velocidades v1
e v2
de propagação das frentes
de onda nas profundidades h1
e h2
, respectivamente, assim
como os comprimentos de onda λ1
e λ2
e frequências de
oscilação f1
e f2
, são corretas as relações de ordem:
O esquema da figura ilustra o perfil de uma cuba de ondas de profundidade espraiada, cheia de água. É uma simulação do que acontece na realidade em uma praia marinha.
Uma fonte vibratória F, localizada na parte profunda da cuba,
produz frentes de onda retas, paralelas à “praia”, com frequência f. Sabe-se que ondas mecânicas na água sofrem
mais refringência com a diminuição da profundidade. Considerando as velocidades v1
e v2
de propagação das frentes
de onda nas profundidades h1
e h2
, respectivamente, assim
como os comprimentos de onda λ1
e λ2
e frequências de
oscilação f1
e f2
, são corretas as relações de ordem:
No circuito ideal esquematizado na figura, o gerador fornece
uma tensão contínua de 200 V. As resistências dos resistores
ôhmicos são R1
= R3
= 20 Ω, R2
= 60 Ω e a capacitância do
capacitor é C = 2,0.10–6
F.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/c77d02d63cdc41ecb048.png)
Nessas condições, a quantidade de carga acumulada no
capacitor será, em C, igual a
No circuito ideal esquematizado na figura, o gerador fornece uma tensão contínua de 200 V. As resistências dos resistores ôhmicos são R1 = R3 = 20 Ω, R2 = 60 Ω e a capacitância do capacitor é C = 2,0.10–6 F.
Nessas condições, a quantidade de carga acumulada no
capacitor será, em C, igual a
Existem cidades no mundo cujo traçado visto de cima
assemelha-se a um tabuleiro de xadrez. Considere um ciclista
trafegando por uma dessas cidades, percorrendo, inicialmente, 2,0 km no sentido leste, seguindo por mais 3,0 km no sentido norte. A seguir, ele passa a se movimentar no sentido
leste, percorrendo, novamente, 1,0 km e finalizando com mais
3,0 km no sentido norte. Todo esse percurso é realizado em
18 minutos. A relação percentual entre o módulo da velocidade vetorial média desenvolvida pelo ciclista e a respectiva
velocidade escalar média deve ter sido mais próxima de
Sobre uma pista retilínea, lisa e horizontal, dois móveis, A e
B, de massas mA = 100 kg e mB = 60 kg, são lançados em
sentidos opostos, indo colidir frontalmente. O gráfico horário
(1) mostra as posições que A e B ocupam sobre a pista até
colidirem no instante t = 4,0 s. O gráfico (2) mostra as posições ocupadas pelo móvel A após a colisão e cinco possíveis
percursos para o móvel B.
![](data:image/png;base64,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)
O percurso correto é o
Sobre uma pista retilínea, lisa e horizontal, dois móveis, A e B, de massas mA = 100 kg e mB = 60 kg, são lançados em sentidos opostos, indo colidir frontalmente. O gráfico horário (1) mostra as posições que A e B ocupam sobre a pista até colidirem no instante t = 4,0 s. O gráfico (2) mostra as posições ocupadas pelo móvel A após a colisão e cinco possíveis percursos para o móvel B.
O percurso correto é o
A figura mostra uma réplica do Benz Patent Motorwagen, de
1885, carro de dois lugares e três rodas. O diâmetro da roda
dianteira mede 60 cm, e o das rodas traseiras mede 80 cm.
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/72474/2bb430cfd484cb414460.png)
Em um teste recém-realizado, o veículo percorreu, em linha
reta, 7,2 km em 12 minutos, mantendo sua velocidade praticamente constante. Assim, considerando π = 3, a frequência
de giro das rodas dianteira e traseiras deve ter sido, em Hz,
aproximada e respectivamente, de
A figura mostra uma réplica do Benz Patent Motorwagen, de 1885, carro de dois lugares e três rodas. O diâmetro da roda dianteira mede 60 cm, e o das rodas traseiras mede 80 cm.
Em um teste recém-realizado, o veículo percorreu, em linha
reta, 7,2 km em 12 minutos, mantendo sua velocidade praticamente constante. Assim, considerando π = 3, a frequência
de giro das rodas dianteira e traseiras deve ter sido, em Hz,
aproximada e respectivamente, de
Uma pessoa está segurando um livro no interior de um elevador em movimento vertical, uniforme e descendente. Em
determinado instante, rompe-se o cabo de sustentação do
elevador e ele passa a cair em queda livre. De susto, a pessoa solta o livro. A ação dissipativa do ar ou de outro tipo de
atrito é desprezível.
A partir do momento em que é abandonado, e enquanto o
elevador não tocar o chão, o livro
Uma pessoa está segurando um livro no interior de um elevador em movimento vertical, uniforme e descendente. Em determinado instante, rompe-se o cabo de sustentação do elevador e ele passa a cair em queda livre. De susto, a pessoa solta o livro. A ação dissipativa do ar ou de outro tipo de atrito é desprezível.
A partir do momento em que é abandonado, e enquanto o elevador não tocar o chão, o livro
Uma função logarítmica real é dada por f(x) = 2 – log2
(ax + b),
sendo a e b constantes reais. O gráfico dessa função é:
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/57985/d747d17233a3b307f12e.png)
Nas condições dadas, a + b é igual a
![](https://s3.amazonaws.com/qcon-assets-production/images/provas/57985/d747d17233a3b307f12e.png)