Desafio Nota Máxima - Física: Energia - Cola na Rede

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quarta-feira, 22 de novembro de 2017

Desafio Nota Máxima - Física: Energia

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// UNIASSELVI (ID 5878) 
CONHECIMENTOS BÁSICOS DE ENGENHARIA > FÍSICA: ENERGIA
0 PONTOS110 SEGUNDOS

Uma garrafa térmica contém 0,5 L de café a uma temperatura de 60º C. O café frio de um xícara com volume de 0,25 L, a 30º C, é despejado de volta na garrafa. Se a capacidade calorífica da garrafa for desprezível, qual será a temperatura do café depois da mistura?   
  • a temperatura do café será igual a 45º C.
  • A temperatura do café será igual a 35º C.
  • A temperatura do café será igual a 50º C.

// UNIASSELVI (ID 5688) 
CONHECIMENTOS BÁSICOS DE ENGENHARIA > FÍSICA: ENERGIA
50 PONTOS611 SEGUNDOS

A energia cinética é a energia associada ao movimento dos corpos. Considerando que a mesma é diretamente proporcional ao produto da massa pelo quadrado da velocidade, podemos afirmar que se a velocidade de um corpo duplica sua energia cinética:
  • quadruplica.
  • triplica.
  • não se altera.
  • dobra.

// (ID 255631) 
CONHECIMENTOS BÁSICOS DE ENGENHARIA > FENÔMENOS DE TRANSPORTE
0 PONTOS161 SEGUNDOS

A termodinâmica é o ramo da física que estuda as relações de troca entre o calor e o trabalho realizado na transformação de um sistema físico, quando esse interage com o meio externo. O estudo desse ramo parte das Leis da Termodinâmica, leis essas que postulam que a energia pode ser transferida de um sistema para outro na forma de calor ou trabalho.
Fonte: DANTAS, Tiago. Termodinâmica. Mundo Educação. Disponível em:< http://mundoeducacao.bol.uol.com.br/fisica/termodinamica.htm>. Acesso em: 10 jan. 2017.
Considerando a terceira lei da termodinâmica, avalie as afirmativas com V(verdadeiro) ou F(falso):
(   ) Todos os processos em um sistema são cessados e a entropia se aproxima a um valor mínimo quando a temperatura se aproxima do zero absoluto.
(   ) Os sistemas tendem a transformar em estados mais desordenados por causa da probabilidade de tais estados ser maior do que a de um estado mais ordenado.
(   ) Em 2003, um gás contenho átomos de sódio foi resfriado a uma temperatura próxima ao zero absoluto, 4,5 x10-10K
(   ) Segundo Nerst é atingimento do zero absoluto é permitido desde que seja por um número finito de passos.
Assinale a alternativa que apresenta a sequência correta:
  • F - F - V - V
  • V - F - V - F
  • F - V - V - F
  • V - F - F - V

Resolução da questão

Veja abaixo o comentário da questão:
I – Verdadeiro. Um sistema que se aproxima da temperatura do zero absoluto, cessam todos os processos e, a entropia assume um valor mínimo.
II – Falso. Essa afirmativa se refere a probabilidade e desordem da segunda lei da termodinâmica.
III – Verdadeiro. Em 2003, uma equipe de uma equipe de cientistas norte-americanos resfriou um gás contendo átomos de sódio (Na) até à temperatura de 4,5 x 10 -10K
IV – Falso. Nernst concluiu também que é impossível atingir o zero absoluto através de um número finito de passos.

Comentário da sua resposta:

Colocamos abaixo uma breve explicação sobre a alternativa que você marcou errada:
  • Incorreto porque a sequência correta é: V - F- V - F.

// (ID 349072) 
CONHECIMENTOS BÁSICOS DE ENGENHARIA > FÍSICA: ENERGIA
50 PONTOS25 SEGUNDOS

A figura representa um compressor isentrópico operando com ar atmosférico. 1 kg/s de ar que entra no compressor à temperatura de 300 K, sabendo que o ar deixa o compressor a uma velocidade de 30 m/s, necessitando de 3500 W, calcule a temperatura na saída do compressor. Dado: calor específico (data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABoAAAAUCAYAAACTQC2+AAABqElEQVRIS72VyU0DQRBFn4kASIAtASAAZCAAtjtiuYOBOxjubAGwiTvbnUUEAJgAgAwwASDQt6qlUat7pmeQKMnyaFxdr6p+V7nGP1ktgZP1+UnwD7rkgXqBFaAODAOfQAtYA96BU2Dbngv5MZACCHIDXAOXFknQE+AZGAEGgKQqfVC3ZaqAixlANuMl4MiSmCosxRx80BkwDywDx5EgXcA3sAHsVQGtA7vAucHyYqhdQ8BbWVCPHVLrBhMEvgKmUyHyc62THmrVq92wJIGrgJw2O8BWmQDm2wycUbIaB1XfqUifB2AMmAMuKoB0RDE+gAU732/vNG9NHzQJ3OWApOW9zZDf3jbQsPFwIQSX1Z1GhzagRVdWW+ErcPU1vE82wKrKmZ7VuoYDTQC3BUM4anOjYfZNCawCapdMt1daj9sKa2cH1lWleTrwVsusVTxjO88HKWtBtK76DKRnrauO+ZtBkE0LJkeZFuqjvY/JJ320H/djDqGlqncqWRmqxxI/b66cPvp+KQPKuXTBn6SP9JAuUUv544sdVsXSQK2VqRp1Imh/AZWq/BeS/ ) do ar é 1000 data:image/png;base64,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.

Figura: Representação de um compressor
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A alternativa que apresenta o valor correto da temperatura de saída do compressor é representada pela letra:
  • 340,15 K.
  • 362,50 K.
  • 425,15 K.
  • 303,00 K.
  • 330,15 K.

Resolução da questão

Veja abaixo o comentário da questão:
Um processo isentrópico é adiabático, reversível e não possui variação de entropia, logo data:image/png;base64,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, sendo que data:image/png;base64,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 e data:image/png;base64,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.
Realizando o balanço de energia, data:image/png;base64,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, temos que o processo ocorre em estado estacionário, logo data:image/png;base64,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, a variação da energia potencial é desprezível, pois o desnível é muito pequeno entre a entrada e saída do compressor e o compressor é adiabático, como visto anteriormente. Então, teremos que o balanço de energia se resume a: data:image/png;base64,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, sendo o sinal do trabalho positivo por estar sendo inserido no sistema.

Abrindo a equação, considerando a entrada e a saída do compressor, temos que: data:image/png;base64,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, observando que a velocidade na entrada do compressor é zero e que, pela equação da continuidade, a massa de ar que entra no compressor é a mesma que o deixa, ajustando a equação, teremos: data:image/png;base64,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, sabendo que a definição de entalpia para gases é igual a data:image/png;base64,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, temos que: data:image/png;base64,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`. Substituindo os valores, temos que: data:image/png;base64,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 e, consequentemente, data:image/png;base64,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.

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