HIDRÁULICA
(Cód. De Cadastro: 113008.00010) Um sistema de bombeamento funciona com uma vazão igual a Q=60 l/s e com uma altura manométrica igual a Hman = 28 metros. Considerando o rendimento do mesmo seja igual a 57 %, qual e a potência da Bomba para este sistema ? Dado Peso Específico da Água = 10.000 n/m3.
24473,68
30473,68
31823,68
26973,68
29473,68
(Cód. De Cadastro: 113004.00013) Determine a vazão para uma adutora de diâmetro igual a D = 350mm e extensão igual a L = 730 m de extensão, sendo a sua origem em um reservatório de abastecimento com Nível d´água NA = 364m. O ponto final da adutora está localizado na cota 325 e tem uma pressão disponível neste ponto igual a PD = 8mca (metros de coluna de água). Adotar coeficiente de Hazzen Williams (C) = 100.
0,3338
0,3508
0,3778
0,3088
0,3188
(Cód. De Cadastro: 112925.00011015) Considerando uma instalação hidráulica composta por 5 cotovelos, 4 tê de passagem direta e comprimento L = 40 m. Sabendo que o diâmetro da instalação é de D = 100 mm, o coeficiente de Hazzen Williams e igual a C = 120, o comprimento equivalente do cotovelo para o diâmetro de D = 100 mm é igual a 5,20m e o comprimento equivalente do tê de passagem direta do D = 100mm é igual a 6,00m. Para uma vazão de Q = 9 l/s, determine a perda de carga total na instalação.
6,66
2,46
1,66
3,66
5,04
(Cód. De Cadastro: 113009.000558) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação para uma instalação recalcar uma vazão de 6,0 m3/h de água. Dado a perda de carga na sucção = 0,54 mca, nível da água no reservatório de succao = 239, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 239 m e Pressão Atmosfárica no local = 10,2mca.
8,42
9,42
12,42
11,42
12,92
(Cód. De Cadastro: 113020.00014) Em um canal retangular de B=3m de largura transporta uma vazão de Q=12 m3/s com um altura da água uniforme igual a Y1=0,65m. Em uma determinada seção do canal e constrangido para produzir um ressalto hidráulico. Calcular a altura da água apos a constrição.
3,94
2,44
1,94
1,24
1,89
(Cód. De Cadastro: 113014.000334) Um canal de formato retangular de base igual a B=3,2m e altura igual a H=1,2m, coeficiente de rugosidade de maning igual a n=0,014 e declividade igual a I=0,017m/m. Qual é a sua velocidade de escoamento ?
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
24473,68
30473,68
31823,68
26973,68
29473,68
(Cód. De Cadastro: 113004.00013) Determine a vazão para uma adutora de diâmetro igual a D = 350mm e extensão igual a L = 730 m de extensão, sendo a sua origem em um reservatório de abastecimento com Nível d´água NA = 364m. O ponto final da adutora está localizado na cota 325 e tem uma pressão disponível neste ponto igual a PD = 8mca (metros de coluna de água). Adotar coeficiente de Hazzen Williams (C) = 100.
0,3338
0,3508
0,3778
0,3088
0,3188
(Cód. De Cadastro: 112925.00011015) Considerando uma instalação hidráulica composta por 5 cotovelos, 4 tê de passagem direta e comprimento L = 40 m. Sabendo que o diâmetro da instalação é de D = 100 mm, o coeficiente de Hazzen Williams e igual a C = 120, o comprimento equivalente do cotovelo para o diâmetro de D = 100 mm é igual a 5,20m e o comprimento equivalente do tê de passagem direta do D = 100mm é igual a 6,00m. Para uma vazão de Q = 9 l/s, determine a perda de carga total na instalação.
6,66
2,46
1,66
3,66
5,04
(Cód. De Cadastro: 113009.000558) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação para uma instalação recalcar uma vazão de 6,0 m3/h de água. Dado a perda de carga na sucção = 0,54 mca, nível da água no reservatório de succao = 239, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 239 m e Pressão Atmosfárica no local = 10,2mca.
8,42
9,42
12,42
11,42
12,92
(Cód. De Cadastro: 113020.00014) Em um canal retangular de B=3m de largura transporta uma vazão de Q=12 m3/s com um altura da água uniforme igual a Y1=0,65m. Em uma determinada seção do canal e constrangido para produzir um ressalto hidráulico. Calcular a altura da água apos a constrição.
3,94
2,44
1,94
1,24
1,89
(Cód. De Cadastro: 113014.000334) Um canal de formato retangular de base igual a B=3,2m e altura igual a H=1,2m, coeficiente de rugosidade de maning igual a n=0,014 e declividade igual a I=0,017m/m. Qual é a sua velocidade de escoamento ?
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
0,3338
0,3508
0,3778
0,3088
0,3188
(Cód. De Cadastro: 112925.00011015) Considerando uma instalação hidráulica composta por 5 cotovelos, 4 tê de passagem direta e comprimento L = 40 m. Sabendo que o diâmetro da instalação é de D = 100 mm, o coeficiente de Hazzen Williams e igual a C = 120, o comprimento equivalente do cotovelo para o diâmetro de D = 100 mm é igual a 5,20m e o comprimento equivalente do tê de passagem direta do D = 100mm é igual a 6,00m. Para uma vazão de Q = 9 l/s, determine a perda de carga total na instalação.
6,66
2,46
1,66
3,66
5,04
(Cód. De Cadastro: 113009.000558) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação para uma instalação recalcar uma vazão de 6,0 m3/h de água. Dado a perda de carga na sucção = 0,54 mca, nível da água no reservatório de succao = 239, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 239 m e Pressão Atmosfárica no local = 10,2mca.
8,42
9,42
12,42
11,42
12,92
(Cód. De Cadastro: 113020.00014) Em um canal retangular de B=3m de largura transporta uma vazão de Q=12 m3/s com um altura da água uniforme igual a Y1=0,65m. Em uma determinada seção do canal e constrangido para produzir um ressalto hidráulico. Calcular a altura da água apos a constrição.
3,94
2,44
1,94
1,24
1,89
(Cód. De Cadastro: 113014.000334) Um canal de formato retangular de base igual a B=3,2m e altura igual a H=1,2m, coeficiente de rugosidade de maning igual a n=0,014 e declividade igual a I=0,017m/m. Qual é a sua velocidade de escoamento ?
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
6,66
2,46
1,66
3,66
5,04
(Cód. De Cadastro: 113009.000558) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação para uma instalação recalcar uma vazão de 6,0 m3/h de água. Dado a perda de carga na sucção = 0,54 mca, nível da água no reservatório de succao = 239, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 239 m e Pressão Atmosfárica no local = 10,2mca.
8,42
9,42
12,42
11,42
12,92
(Cód. De Cadastro: 113020.00014) Em um canal retangular de B=3m de largura transporta uma vazão de Q=12 m3/s com um altura da água uniforme igual a Y1=0,65m. Em uma determinada seção do canal e constrangido para produzir um ressalto hidráulico. Calcular a altura da água apos a constrição.
3,94
2,44
1,94
1,24
1,89
(Cód. De Cadastro: 113014.000334) Um canal de formato retangular de base igual a B=3,2m e altura igual a H=1,2m, coeficiente de rugosidade de maning igual a n=0,014 e declividade igual a I=0,017m/m. Qual é a sua velocidade de escoamento ?
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
8,42
9,42
12,42
11,42
12,92
(Cód. De Cadastro: 113020.00014) Em um canal retangular de B=3m de largura transporta uma vazão de Q=12 m3/s com um altura da água uniforme igual a Y1=0,65m. Em uma determinada seção do canal e constrangido para produzir um ressalto hidráulico. Calcular a altura da água apos a constrição.
3,94
2,44
1,94
1,24
1,89
(Cód. De Cadastro: 113014.000334) Um canal de formato retangular de base igual a B=3,2m e altura igual a H=1,2m, coeficiente de rugosidade de maning igual a n=0,014 e declividade igual a I=0,017m/m. Qual é a sua velocidade de escoamento ?
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
3,94
2,44
1,94
1,24
1,89
(Cód. De Cadastro: 113014.000334) Um canal de formato retangular de base igual a B=3,2m e altura igual a H=1,2m, coeficiente de rugosidade de maning igual a n=0,014 e declividade igual a I=0,017m/m. Qual é a sua velocidade de escoamento ?
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
5,942
8,942
9,442
7,242
5,342
Dado o esquema da figura abaixo sabe-se que a perda de carga total para a sucção é de 0,75m e a perda de carga total para o recalque é de 2,40m. A altura manométrica total é de:
![](data:image/png;base64,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)
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
45,45m
44,70m
48,20m
42,30m
46,55m
(Cód. De Cadastro: 113010.000464) Determine o máximo NPSH requerido da bomba para não ocorrer cavitação em uma instalação que recalca uma vazão de 8,0 m3/h de água. Dado a perda de carga na sucção = 0,6 mca, nível da água no reservatório de sucção = 606, pressão de vapor do líquido Pv = 0,24 mca, cota de instalação da bomba = 585 m e Pressão Atmosférica no local = 10,5mca.
34,16
32,66
33,66
29,66
30,66
(Cód. De Cadastro: 113007.00086) Um sistema de bombeamento tem uma potência igual a 5 kw. Considerando o rendimento do mesmo seja de 68% e a vazão do mesmo é igual a 26 l/s, qual é a altura manométrica do sistema ? Dado Peso Específico da Água = 10.000 n/m³.
34,16
32,66
33,66
29,66
30,66