FÍSICA
Um equipamento térmico obtém trabalho à custa de um gás realizando ciclos de transformações. Em cada ciclo realizado o gás recebe da fonte quente uma quantidade de calor igual a 1200 J e envia para a fonte fria uma quantidade de calor 920 J. Se cada ciclo é realizado num intervalo de tempo de 0,40 s, determine o trabalho realizado pela máquina em cada ciclo, o rendimento da máquina e a potência útil da máquina.
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
Trabalho = 780 J; Rendimento = 23,33 %; Potência = 900 W
A quantidade de calor que flui por condução entre dois corpos durante certo intervalo de tempo é definida como fluxo de calor, considere a seguinte situação:
Uma sala de estúdio é mantida à temperatura de 20 ºC e encontra-se separada de uma sala vizinha, à temperatura ambiente de 30 ºC, por uma janela retangular de vidro, de 8,0 mm de espessura, 1,0 m de altura por 1,5 m de largura. Sabendo que a condutividade térmica do vidro é 0,80 W/m.K, Determine aproximadamente o valor do fluxo de calor em J/ s.
6500
1500
7800
5000
2000
Um fio metálico, de determinado comprimento, possui resistividade igual a 1,7.10–2 Ω .mm2/m e área da seção transversal de 3,4 mm2, tem suas extremidades ligadas em uma bateria de 12 V. Determine aproximadamente o comprimento do fio, sabendo que a resistência elétrica do fio vale 0,5 Ω .
100 m
20 m
200 m
300 m
10 m
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
interferência.
polarização.
difração.
refração
ressonância.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
Ciclo de Carnot é o ciclo executado pela máquina de Carnot, idealizada pelo engenheiro francês Carnot. Funcionando entre duas transformações isotérmicas e duas adiabáticas alternadamente, permite menor perda de energia (Calor) para o meio externo (fonte fria).
Determine o trabalho realizado por uma máquina de Carnot que recebe 2000 J de calor de uma fonte quente e trabalha sob as temperaturas de 400 K e 700 K.
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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)
Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
Trabalho = 780 J; Rendimento = 23,33 %; Potência = 900 W
A quantidade de calor que flui por condução entre dois corpos durante certo intervalo de tempo é definida como fluxo de calor, considere a seguinte situação:
Uma sala de estúdio é mantida à temperatura de 20 ºC e encontra-se separada de uma sala vizinha, à temperatura ambiente de 30 ºC, por uma janela retangular de vidro, de 8,0 mm de espessura, 1,0 m de altura por 1,5 m de largura. Sabendo que a condutividade térmica do vidro é 0,80 W/m.K, Determine aproximadamente o valor do fluxo de calor em J/ s.
6500
1500
7800
5000
2000
Um fio metálico, de determinado comprimento, possui resistividade igual a 1,7.10–2 Ω .mm2/m e área da seção transversal de 3,4 mm2, tem suas extremidades ligadas em uma bateria de 12 V. Determine aproximadamente o comprimento do fio, sabendo que a resistência elétrica do fio vale 0,5 Ω .
100 m
20 m
200 m
300 m
10 m
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
interferência.
polarização.
difração.
refração
ressonância.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
Ciclo de Carnot é o ciclo executado pela máquina de Carnot, idealizada pelo engenheiro francês Carnot. Funcionando entre duas transformações isotérmicas e duas adiabáticas alternadamente, permite menor perda de energia (Calor) para o meio externo (fonte fria).
Determine o trabalho realizado por uma máquina de Carnot que recebe 2000 J de calor de uma fonte quente e trabalha sob as temperaturas de 400 K e 700 K.
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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)
Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
6500
1500
7800
5000
2000
Um fio metálico, de determinado comprimento, possui resistividade igual a 1,7.10–2 Ω .mm2/m e área da seção transversal de 3,4 mm2, tem suas extremidades ligadas em uma bateria de 12 V. Determine aproximadamente o comprimento do fio, sabendo que a resistência elétrica do fio vale 0,5 Ω .
100 m
20 m
200 m
300 m
10 m
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
interferência.
polarização.
difração.
refração
ressonância.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
Ciclo de Carnot é o ciclo executado pela máquina de Carnot, idealizada pelo engenheiro francês Carnot. Funcionando entre duas transformações isotérmicas e duas adiabáticas alternadamente, permite menor perda de energia (Calor) para o meio externo (fonte fria).
Determine o trabalho realizado por uma máquina de Carnot que recebe 2000 J de calor de uma fonte quente e trabalha sob as temperaturas de 400 K e 700 K.
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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)
Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
100 m
20 m
200 m
300 m
10 m
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
interferência.
polarização.
difração.
refração
ressonância.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
Ciclo de Carnot é o ciclo executado pela máquina de Carnot, idealizada pelo engenheiro francês Carnot. Funcionando entre duas transformações isotérmicas e duas adiabáticas alternadamente, permite menor perda de energia (Calor) para o meio externo (fonte fria).
Determine o trabalho realizado por uma máquina de Carnot que recebe 2000 J de calor de uma fonte quente e trabalha sob as temperaturas de 400 K e 700 K.
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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)
Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
interferência.
polarização.
difração.
refração
ressonância.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
Ciclo de Carnot é o ciclo executado pela máquina de Carnot, idealizada pelo engenheiro francês Carnot. Funcionando entre duas transformações isotérmicas e duas adiabáticas alternadamente, permite menor perda de energia (Calor) para o meio externo (fonte fria).
Determine o trabalho realizado por uma máquina de Carnot que recebe 2000 J de calor de uma fonte quente e trabalha sob as temperaturas de 400 K e 700 K.
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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)
Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
Ciclo de Carnot é o ciclo executado pela máquina de Carnot, idealizada pelo engenheiro francês Carnot. Funcionando entre duas transformações isotérmicas e duas adiabáticas alternadamente, permite menor perda de energia (Calor) para o meio externo (fonte fria).
Determine o trabalho realizado por uma máquina de Carnot que recebe 2000 J de calor de uma fonte quente e trabalha sob as temperaturas de 400 K e 700 K.
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
600 J
380 J
700 J
500 J
860 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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KMUuKAH0UUVoSLSSFxGTGAz4O0McAn64OKWsDx1qF3pvgfVZtMtbm7vmt3jtorWBpXMjAhTtUE4BOSfagDJ0Hxj4k1rSdL1WPwta/Yb+5SI+VqjySxRtJsMpXyACoHzfe6Y6dvSEGFFcL4R8GWui6Tb3WhS3QvBpqW8H9pSzyRxcA58qRt0eSFyg2/dAwMVveF7vVLptSXUbiG8tobny7O7ii8vzlCjfwCR8r7lyOuKljIPFFpLayQa5Yg+daMPOUdZI+mP1z+Fb1jeRX9lHcwMGSRQcg1LIiyRsjjKsCCPauW0Z20DXpdEmOLWfMloSeFx1X9RSA6ulpBS0AFFFFABRSUUgFopKMUALRSYoxQAtFFFMAooooAKKKKADFJilopWQCYoxS0UWQDcUtLRS5QEopaMUWYCUZoxRijUAyKCFNGDQaLsBpjQ9qabdTUgpDRcCE2w7GqmoTwabbNcXkyxRL3aqeveKbXRR5Kg3N43CW8fJJ9/Ssmx8N32uXSaj4qckdY7MfdX6/4U7gZ8k+seMpWh04PY6UDh5zw0g9v8K6XSNBs9EtRDZxbTj55CPmY/WtyJEhiWONQiKMBQOBT+DTuBkX80Vrp9xPdMyQxRM8jKSCqgEk5HTivLfAVuNb0vRkfVPFMesRJFqN1NdXN6IXTzQwhKyMEcMvy5VSCFJJ9fTfGGgT+JvCl9o1nfLp7XsZhe4MHm7UPDALuXkjjOe9TvZ21p4eWHVDG0MFuqzmONlRgoGcJliF4+7k8cc0XAljmDruRgw9QciniQ1zvw6ezuPBNnFYqY1t98ZiMTR+X85IG0gEcEV1Btj2NO4EYkpfMFBgce9MMTjtRcRJvB70ZB71CQR2pOadwLFFV9xHelEhFO4E2KMVGJvUU7zgaAGtECc1FJCeo5qwHU96XIpWQXM/GKMVYuEAORUFQyhMUYozRQA+ilxRWhIClFJTkGWAoAkuNPTUNKns5ZJY0uIzG7wvscAjBww6H3pmjaJFosTxwXN1OrBVH2iXdsVRgKo6Ac9BWio2oBS1mMM1ieJtKfUtN8y14u7VhNARxlh2/Gto8CgDigDN0DVl1fSknH+sU7JF9GHWtSuSmH/CM+KEnHy6fqB2Sekb9j+JOK6wEEZHemAtFFFADWOKXNNf7tAPFSA4UtNzRmgB1FJmigBaKSlzRcAoopKYC0UlLQAUUUUwCiiigAooooAKKKKACiiigAoorP1bWbPRrQz3soQfwp3Y+goAuyOkaF5GCqoyWJwAK5C/8AE15rF02m+Foy7Z2yXZHyp9KrrBq/jWTzLkvp+kg/LGOHlFdfp+m2ul2q29jCsUajoO/ufWgDJ0HwrbaRm4nP2q+k5ed+fyroAKUUUrAJijFLRRZANwaORTqKVgG5pc0tGKLMBM0ZoxRijUBMKaQxoe1OxSYouwIzboaabUdjU1GaLgVjansaYbdx2q5ml3U+YDPMbDsaTBHrWhkGjah7U7gZxyRzTNma0jCh7Uw2qnpRcDP8ujZV02h7Gm/ZnoAq0UUtWIKntk3SZ9Khq7bLtjz61MgJqKKDwKgYh5alpq9MmnUAUtY02PVtLmtJcfOMox/hYdD+BrM8K6nJcWslhef8fdmdj56uOzV0Fcv4jhk0nUoPEFoDtQiO7UfxRngfrimB1FFRW86XNuk0TBkcAgipaQDTzS7R60oFQXMgRcDqaAJcDsaNtZvmuO5pwmkHQ0AaGDRzVEXMop4vHHUUaAWuaUGqwvfVaeLxT1FAE+aXNQi5jNOEsZ/ioAkozTQynoRS8etAC5ooxRg0AFApKKAHUU3NLmi4C0UmaM07gLSE1Fc3MNpA01zKsUajJZjgCuNuNa1PxVO1n4eVreyB2y3jDGR7UXA09c8Wx2U/2DS4ze6g/AjTkIff/Cq2k+E5bi6Gp+Jpftd2eVhP3I/bFaug+HrLRLc/Z13zt/rJ35ZjWxQAKAFwOAOgFLSUuaYBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRiiigBMUEUtFKyAbto2mnUUWQDMGjmn0UrAM3GjeadgUYoswMugUtFaiFRdzgVoqNqgVVtky+fSreKhjCmtycU401RnmpAcOKKKKAA1DPAtzBLDMAY5Btxjtipc0GgDlvDkz6Tqc+gXR4XMlqx6snfP5iupFc/4p02Se1jv7Ef6ZZN5qY6uB1X8f6Vp6RqcWqaXHdxMMMMMPRu4oAuSOI1JNU9j3DFqcxNxLgfdFWEULwKAKhtHB9aXyWA6VdopAUTGfSk2e1X6TA9KAKO32pNgq9sU9qTykPagCjsFGz3q6YFpPs49aBlPaw70uZB0arRt/Q0hgNAFcSyjvThcyCpPJb0pDEfSgAF23cU4XfqKYYz6U3Z7UagTi6Q08TxnvVTYKayqoJY4AHJNFwL3mIejVk634jsNEhzPJvnbhIE5ZjXN6t4olmvDpnhqM3V2eGlH3I/6VNofhFbKb7dqspvtQbku/Kp7AUXEJbaNqfiu4W98QM1vZA5itFOMj3rsra1hs7dYLaNYokGFVR0qoHkHQmnCaUd6ALqqVXHuT+tLk1TF1IKcLw91p6AWs0ZquLwd1pwuk7igCfNGaiFxGe9OEsZ6NQA/NFN3KehFL+NACilpuKOaAHUU3mjNADqKbmjNADqKQGjNAC0YpM0ZouAtJRmigBRRRRTAKKKKAA0lLSUAZlKKQU+NdzgVoIuQJtjFS0ijCgUtQMaaUcUdaKQBRRSGkITNGaQmlUd6Bi445rilkPh3xX9hU40/UDmP0jcf45FdhcS7RtX7xrM1nRRqejyQf8tx+8ib0ccj9aANSKMRrgc+9OXqaxvDOrNqWnGO44u7Y+XMD3I71tquKACilxRigBKKXFGKAEoFKaMUAFFFFABRRRQAUUUUAGKTaPSlrA17xVbaQfs8AN1fNwkEfJz70Aaeo3tnplq1xfSLFGvc9/YVxzPqnjaQx2m/T9JzhpD96Uf57Vb0/wxeaxdrqXipy56xWgPyoPf8AwrsI0WKMJGoVVGAAOgoAzdJ8P2Gi2ogsYgg/ic/eY+5q99nHY1NRQBAbf0NNMDVZopAVDA3pTTCfSrtFAFExH0ppj9q0KTaO4oAz/LpNnvWgUU9qQxIe1AyhtbsaMyD+I1dMC002w7GgCsJZR3pwupRU32Y9jTTbtQAwXjjqKeL31WmGBh2pDCfSgCYXaHqMU8TxHvVQxH0pvl0XAv70PRhS8djWdtPrS/MOhNO4Gjj3owaz98g6NSieUd6AL/NJVMXcg6808Xp7rQIs5pc1XF4vdacLqI+1AE2aM1GJ4j3pRJGejUAPzRmkyp6MKMe9AGbVm1XJJNV6crlfunFasRpUhqgJnHepoZ+u81Nhlqimq6t0NOpAJTTTqY1SIQDLUSyCJM9+1OJCLk1VXM8m5vujoKBj4IyzeZJ1PSrFIoxTgKAOU1iNvD+vQ61AMW05EV4McKOzfniuqjdZI1dDlWGQfaob60jvrGW1nUMkilTn+dc/4XvJbWafQ75iZ7XmNm/5aJ6/hkU9kB0zGkFIaUVG4xc0maWkxSAXNAOaSgcGmgH0UUVoIKMUUUAGKjlkSGMySuERRksxwBVLV9bstFtfOvZdpP3UHLMfQCuWjtNX8aSCbUC9jpOcpCDhpR7/AP16AJr7xJe65dNp3hZCQDiW8YfKv0rV0HwraaMpmkzc3r8vPJyc+3tWrYafa6barb2UKxRr2A6+5q0KAEFGKWigBKKWilYBKKWjFFgEopcUYosAlFGKMUrAFFGKMUAFFGKKACiiigApKWigBMe1IUXuKcaSgBhiU9qQwKakooAh+zrSG29DU9FICsbY9qabdvSrdFAFIwH+7TDEfStCjigDN8v2NIUrSwD2pDGp7UwM7DDoTRuf+9V8woe1J9nSkBSxRin7aXFbCI8UtP20baAEVivSrUM28YPWq22nR/KwxSaAuE0AdzQOeahnk/gTqazAjlcyvsX7o61Ki7QAKYibBjv3qVBQMeBTqSigBTXMeKrOSAw63Yg/abM5kC9Xi7r/ACrphTHUMpVhkHg0MCtY3sWoWMVzAQVkAPB6e1W65DSmbw74jbSJTi0usyWpP8JH3h/KuuFSMWiijFMAprA9qdSigCPcw60eYakwDUF5c29lbtPdSLFEo5ZjTESCTmua1vxetvP/AGfosf23UG4CoMqn1rMn1LU/F07Wugq1rYDiW7YEFh7f4V0Oh+GrPQrfbarulb/WSvyzGgDN0fwk73Q1LxHL9svDyqNykddYBgYHFNUEU6mAtFJRQAtFJRRcBaKSii4C0UlFFwFopM0ZouAtFJmjNFwFopM0uaQBRRmjNABRRRTAKSlpKACiiigApMUtG4DvQAlLTTIKQy+gpaAPNJTQ5pdxpXQxaMUm6l3UAFFLRimISilxRigCjmikzRWohaKSigBaUHDCm0UxFgzfLhetIke0bm5Y0RJxk1NjNZMYxV3GpAMUoGKKQwooooAKQ0tJSAxPE2lHU9OzBxdW5E0DDg7hzj8am8PasNX0tZTxNGdky/3WFaRGXrlbpP8AhGvE8d4gxYX58uYdom7N+JwKBnWilpq4ZQVPB6UuKAA0UjEKpLHAA5JrkdU8WT3d22meGIvtFweGnx8kfqfegRra54lstDjxK3m3D/6uCPlmNYVroep+KLhb7xIxhtc5is1OOPf/ADmtLQvCUVhN9u1Jzeag/LSSchT7V0gpgR21vFawLDbxrHGowFUdKloooAKKKKACijNJmgBaSjNGaACjNJmkJpALmjNNJpp9qAH5o3VHzSHNAEu6k3j1qEmkoAnMgpPNFQ0UATebR5tQ5ozTAm82k8w1HRSAl82jzaiozTAl82k8w1HmjNIBxc0mSaTrS0higUtIKWkA4dadimL1qSmAmKB1pcUUAOFLTc0ZqriHUU3NGaLgUKKXFJWogoxQKWgBKKWigC1EPkFS9KrpOFXGKkEm8cVD0AVpdvvTPtHtTW+9TSKzuMk+0j0py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Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
5000
4521
3000
8795
4250
Uma máquina térmica recebe calor de uma fonte quente, converte uma parte desse calor em trabalho e rejeita outra parte para uma fonte fria. O calor nunca é convertido completamente em trabalho.
Considere a seguinte situação:
Uma máquina térmica recebe 800 J de calor de uma fonte quente, em uma temperatura de 400 K, e rejeita 300 J para uma fonte fria. Calcule a temperatura da fonte fria e o trabalho realizado pela máquina.
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J
Supondo-se que uma partícula esteja em equilíbrio estático na junção entre as forças F1, F2 , conforme representado na figura .
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)
Se a massa de W igual a 10 kg podemos afirmar que valor da força de tração F2 é exatamente:
950 K e 400 J
150 K e 500 J
850 K e 300 J
250 K e 700 J
350 K e 500 J