Questão 4f31f6c2-c7
Prova:UFSC 2010
Disciplina:Química
Assunto:Substâncias e suas propriedades, Transformações: Estados Físicos e Fenômenos
Considere a curva de aquecimento de uma substância sólida até seu estado gasoso, em função do tempo, à pressão de 1 atmosfera.
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)
De acordo com as informações do enunciado e com o gráfico acima, assinale a proposição CORRETA.
No intervalo de tempo t3 a t4, os estados líquido e vapor da substância coexistem a uma
temperatura constante.
Considere a curva de aquecimento de uma substância sólida até seu estado gasoso, em função do tempo, à pressão de 1 atmosfera.
De acordo com as informações do enunciado e com o gráfico acima, assinale a proposição CORRETA.
No intervalo de tempo t3 a t4, os estados líquido e vapor da substância coexistem a uma
temperatura constante.
![](https://qcon-assets-production.s3.amazonaws.com/images/provas/27777/Sem_t%C3%ADtulo.png)
C
Certo
E
Errado