Questão de hidrostática OBC 2 fase 2018
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PiR2 :: Física :: Mecânica dos Fluidos
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Questão de hidrostática OBC 2 fase 2018
Um cubo maciço de volume V e densidade dC flutua num líquido, de densidade dL, com metade do volume imerso (figura a). O recipiente que contém o líquido, colocado numa mesa, é transportado para o interior de um elevador (figura b). É dado o módulo da aceleração da gravidade g = 10,0 m/s2.
![Questão de hidrostática OBC 2 fase 2018 ResXu0mB6C4AAAAASUVORK5CYII=](data:image/png;base64,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)
O volume imerso, em função de V, no intervalo de tempo em que o elevador desce retardado, com aceleração de módulo a = 2,0 m/s2, é igual a: a) 0,50V b) 0,60V c) 0,80V d) 0,90V e) 1,0V
gab: A
O volume imerso, em função de V, no intervalo de tempo em que o elevador desce retardado, com aceleração de módulo a = 2,0 m/s2, é igual a: a) 0,50V b) 0,60V c) 0,80V d) 0,90V e) 1,0V
gab: A
DeBiase- Iniciante
- Mensagens : 2
Data de inscrição : 25/05/2024
Re: Questão de hidrostática OBC 2 fase 2018
Boa noite. Fazendo o equilíbrio na situação A:
[latex] E = P\rightarrow d_L\frac{V}{2}g=d_CVg [/latex]
Perceba que ambas as forças dependem da gravidade, ou seja, mesmo que o elevador esteja desacelerando na descida a 2m/s², que causa uma gravidade aparente de 12m/s², o volume submerso será o mesmo, pois neste caso os únicos fatores que alteram a posição de equilíbrio são a densidade do líquido e a densidade do cubo.
[latex] E = P\rightarrow d_L\frac{V}{2}g=d_CVg [/latex]
Perceba que ambas as forças dependem da gravidade, ou seja, mesmo que o elevador esteja desacelerando na descida a 2m/s², que causa uma gravidade aparente de 12m/s², o volume submerso será o mesmo, pois neste caso os únicos fatores que alteram a posição de equilíbrio são a densidade do líquido e a densidade do cubo.
Leonardo Mariano- Monitor
- Mensagens : 533
Data de inscrição : 11/11/2018
Idade : 22
Localização : Criciúma/SC
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