Gráfico de concentração por tempo (cinética química)
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PiR2 :: Química :: Físico-Química
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Gráfico de concentração por tempo (cinética química)
Considere o gráfico abaixo, que mostra a evolução da concentração de uma dada espécie X, com o tempo, sob duas condições experimentais diferentes (curvas A e B).
![Gráfico de concentração por tempo (cinética química) 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)
A respeito do gráfico, considere as seguintes afirmações. I - A reta C esboça o cálculo da velocidade média da reação no tempo t1.
II - A curva B corresponde ao sistema na presença de catalisador.
III- A velocidade média, em módulo, entre os instantes 0 e t2, na curva A é maior que a velocidade média, em módulo, na curva B, entre os mesmos instantes.
Quais estão corretas?
(A) Apenas I.
(B) Apenas II.
(C) Apenas III.
(D) Apenas I e II.
(E) I, II e III.
A respeito do gráfico, considere as seguintes afirmações. I - A reta C esboça o cálculo da velocidade média da reação no tempo t1.
II - A curva B corresponde ao sistema na presença de catalisador.
III- A velocidade média, em módulo, entre os instantes 0 e t2, na curva A é maior que a velocidade média, em módulo, na curva B, entre os mesmos instantes.
Quais estão corretas?
(A) Apenas I.
(B) Apenas II.
(C) Apenas III.
(D) Apenas I e II.
(E) I, II e III.
- Gabarito:
- C
guuigo- Recebeu o sabre de luz
- Mensagens : 116
Data de inscrição : 20/08/2023
Re: Gráfico de concentração por tempo (cinética química)
I. C é a tangente no ponto t1 de A, ou seja, tenta calcular a velocidade instantânea de A em t1 (F)
II. A curva A (que é mais veloz, por ser mais íngreme) é a catalisada (F)
III. Por A ser mais íngreme que B, deve Vm(A) > Vm(B) (V)
II. A curva A (que é mais veloz, por ser mais íngreme) é a catalisada (F)
III. Por A ser mais íngreme que B, deve Vm(A) > Vm(B) (V)
Lipo_f- Jedi
- Mensagens : 344
Data de inscrição : 16/05/2024
Idade : 19
Localização : Belém, Pará
Re: Gráfico de concentração por tempo (cinética química)
Muito obrigado!Lipo_f escreveu:I. C é a tangente no ponto t1 de A, ou seja, tenta calcular a velocidade instantânea de A em t1 (F)
II. A curva A (que é mais veloz, por ser mais íngreme) é a catalisada (F)
III. Por A ser mais íngreme que B, deve Vm(A) > Vm(B) (V)
![lol!](https://2img.net/i/fa/i/smiles/lol.gif)
guuigo- Recebeu o sabre de luz
- Mensagens : 116
Data de inscrição : 20/08/2023
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» Cinética química
PiR2 :: Química :: Físico-Química
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