FÍSICA
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.
2000
5000
6500
7800
1500
Uma das áreas da física que estudamos é a Eletricidade, e nesta área, no Sistema Internacional de Unidades a unidade de resistência elétrica é o ohm, cuja simbologia é Ω. Em uma indústria de fornos elétricos a resistência elétrica indica o valor da temperatura como se fosse um termômetro (termômetro de resistência elétrica). Na unidade de produção há um termômetro de resistência elétrica que está calibrado de modo que o valor de R1 = 8,20 Ω corresponde a temperatura de fusão do gelo (0 0C), e R2 = 12,50 Ω para a temperatura de ebulição da água (100 0C) (ambos valores sob pressão normal). Assinale a alternativa correta que apresenta a temperatura em graus Celsius quando este termômetro for colocado no interior de um forno e o valor da temperatura no termômetro de resistência for de R3 = 30 Ω.
120,45 ºC
80,749 ºC
70,458 ºC
506,97 ºC
178, 564 ºC
Para o sistema em equilíbrio a seguir,
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)
Considerando
, as trações nas cordas A e B sabendo que o corpo C tem 100,0 N valem respectivamente:
573N e 200N.
773N e 400N.
173N e 100N.
173N e 200N.
673N e 900N.
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 = 780 J; Rendimento = 23,33 %; Potência = 900 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
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:
65,5 N
98,7 N
86,6 N
50 N
55,6 N
Na figura a seguir, a corda ideal suporta um homem pendurado de massa M num ponto equidistante dos apoios A e B, a uma determinada altura.
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)
Se TA = TB = 1000N e o ângulo theta igual a 100°, então a massa em kg do homem é aproximadamente:
ADOTE: g = 9,8 m/s2 .
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
2000
5000
6500
7800
1500
Uma das áreas da física que estudamos é a Eletricidade, e nesta área, no Sistema Internacional de Unidades a unidade de resistência elétrica é o ohm, cuja simbologia é Ω. Em uma indústria de fornos elétricos a resistência elétrica indica o valor da temperatura como se fosse um termômetro (termômetro de resistência elétrica). Na unidade de produção há um termômetro de resistência elétrica que está calibrado de modo que o valor de R1 = 8,20 Ω corresponde a temperatura de fusão do gelo (0 0C), e R2 = 12,50 Ω para a temperatura de ebulição da água (100 0C) (ambos valores sob pressão normal). Assinale a alternativa correta que apresenta a temperatura em graus Celsius quando este termômetro for colocado no interior de um forno e o valor da temperatura no termômetro de resistência for de R3 = 30 Ω.
120,45 ºC
80,749 ºC
70,458 ºC
506,97 ºC
178, 564 ºC
Para o sistema em equilíbrio a seguir,
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/4RDsRXhpZgAATU0AKgAAAAgABAE7AAIAAAALAAAISodpAAQAAAABAAAIVpydAAEAAAAWAAAQzuocAAcAAAgMAAAAPgAAAAAc6gAAAAgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAFdlbGxpbmd0b24AAAAFkAMAAgAAABQAABCkkAQAAgAAABQAABC4kpEAAgAAAAMwNgAAkpIAAgAAAAMwNgAA6hwABwAACAwAAAiYAAAAABzqAAAACAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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)
Considerando
, as trações nas cordas A e B sabendo que o corpo C tem 100,0 N valem respectivamente:
573N e 200N.
773N e 400N.
173N e 100N.
173N e 200N.
673N e 900N.
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 = 780 J; Rendimento = 23,33 %; Potência = 900 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
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:
65,5 N
98,7 N
86,6 N
50 N
55,6 N
Na figura a seguir, a corda ideal suporta um homem pendurado de massa M num ponto equidistante dos apoios A e B, a uma determinada altura.
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)
Se TA = TB = 1000N e o ângulo theta igual a 100°, então a massa em kg do homem é aproximadamente:
ADOTE: g = 9,8 m/s2 .
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
120,45 ºC
80,749 ºC
70,458 ºC
506,97 ºC
178, 564 ºC
Para o sistema em equilíbrio a seguir,
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/4RDsRXhpZgAATU0AKgAAAAgABAE7AAIAAAALAAAISodpAAQAAAABAAAIVpydAAEAAAAWAAAQzuocAAcAAAgMAAAAPgAAAAAc6gAAAAgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAFdlbGxpbmd0b24AAAAFkAMAAgAAABQAABCkkAQAAgAAABQAABC4kpEAAgAAAAMwNgAAkpIAAgAAAAMwNgAA6hwABwAACAwAAAiYAAAAABzqAAAACAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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)
Considerando
, as trações nas cordas A e B sabendo que o corpo C tem 100,0 N valem respectivamente:
573N e 200N.
773N e 400N.
173N e 100N.
173N e 200N.
673N e 900N.
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 = 780 J; Rendimento = 23,33 %; Potência = 900 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
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:
65,5 N
98,7 N
86,6 N
50 N
55,6 N
Na figura a seguir, a corda ideal suporta um homem pendurado de massa M num ponto equidistante dos apoios A e B, a uma determinada altura.
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)
Se TA = TB = 1000N e o ângulo theta igual a 100°, então a massa em kg do homem é aproximadamente:
ADOTE: g = 9,8 m/s2 .
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
573N e 200N.
773N e 400N.
173N e 100N.
173N e 200N.
673N e 900N.
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 = 780 J; Rendimento = 23,33 %; Potência = 900 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
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:
65,5 N
98,7 N
86,6 N
50 N
55,6 N
Na figura a seguir, a corda ideal suporta um homem pendurado de massa M num ponto equidistante dos apoios A e B, a uma determinada altura.
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)
Se TA = TB = 1000N e o ângulo theta igual a 100°, então a massa em kg do homem é aproximadamente:
ADOTE: g = 9,8 m/s2 .
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
Trabalho = 780 J; Rendimento = 23,33 %; Potência = 900 W
Trabalho = 280 J; Rendimento = 33,33 %; Potência = 600 W
Trabalho = 280 J; Rendimento = 23,33 %; Potência = 700 W
Trabalho = 80 J; Rendimento = 33 %; Potência = 800 W
Trabalho = 28J; Rendimento = 28,78 %; Potência = 700 W
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:
65,5 N
98,7 N
86,6 N
50 N
55,6 N
Na figura a seguir, a corda ideal suporta um homem pendurado de massa M num ponto equidistante dos apoios A e B, a uma determinada altura.
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)
Se TA = TB = 1000N e o ângulo theta igual a 100°, então a massa em kg do homem é aproximadamente:
ADOTE: g = 9,8 m/s2 .
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
65,5 N
98,7 N
86,6 N
50 N
55,6 N
Na figura a seguir, a corda ideal suporta um homem pendurado de massa M num ponto equidistante dos apoios A e B, a uma determinada altura.
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)
Se TA = TB = 1000N e o ângulo theta igual a 100°, então a massa em kg do homem é aproximadamente:
ADOTE: g = 9,8 m/s2 .
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
90,8
120,8
131,2
104,9
110,2
A Lei de Coulomb possibilita o cálculo da intensidade da força elétrica entre os corpos eletrizados. Foi determinada pelo físico francês Charles Augustin de Coulomb (1736-1806) a partir do experimento da balança de torção.Coulomb constatou que corpos tinham uma interação diretamente proporcional ao produto entre os valores das cargas de cada corpo e inversamente proporcional ao quadrado da distância que os separavam.Considerando duas partículas elétricas positivas e idênticas com valores de 1µC, que se repelem no vácuo com uma força de 3,6 .10-2N, calcule a distância em cm entre essas duas partículas elétricas.
(Dados: constante eletrostática no vácuo k = 9.10 9 N.m 2/C 2)
70 cm
80 cm
60 cm
50 cm
85 cm
Corrente elétrica é o fluxo ordenado de partículas portadoras de carga elétrica ou o deslocamento de cargas dentro de um condutor, quando existe uma diferença de potencial elétrico entre as extremidade.
Considere que na secção transversal de um fio condutor são transportados 7,2 μC de carga elétrica durante 30 minutos. A corrente elétrica formada no fio, em mA, é de:
70 cm
80 cm
60 cm
50 cm
85 cm