CIRCUITOS ELÉTRICOS IV
Uma carga elétrica trifásica equilibrada ligada em triângulo, com uma resistência de 20 Ohm em série com uma reatância indutiva de 20 Ohm por fase, é conectada a um gerador trifásico com três fios, também conectado em delta, e que fornece uma tensão de linha de valor eficaz igual a 380 V. Para esse circuito elétrico trifásico, determine o módulo:
- da tensão de linha e de fase da carga
- da corrente de linha e de fase na carga
Depois, asssinale entre as seguintes opções, a alternativa que respectivamente contém todas as respostas corretas.
VL = 440V, VF = 254V, IL = 13,27A, IF = 23,435A
VL = 220V, VF = 220V, IL = 7,777A, IF = 7,7777A
VL = 760V, VF = 440V, IL = 25,27A, IF = 23,435A
VL = 380V, VF = 380V, IL = 23,27A, IF = 13,435A
VL = 127V, VF = 220V, IL = 33,27A, IF = 33,435A
Determine a potência reativa no sistema da Figura abaixo. E assinale a resposta correta.
![](data:image/png;base64,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)
576,60 VAr (C)
998,7 VAr (C)
1729,80 VAr (L)
1729,80 VAr (C)
576,60 VAr (L)
Uma carga Y equilibrada com uma resistência de 12 Ohm em série com uma reatância capacitiva de 16 Ohm por fase é conectada a um gerador trifásico de quatro fios conectado em Y com uma tensão de linha de 208 V.
Calcule a tensão de fase do gerador;
127 V
208 V
380 V
120,1 V
69,28 V
Para os circuitos de sequência Zero, é correto afirmar que:
Um circuito ligado em ∆, por não dispor de caminho de retorno, oferece uma impedância infinita às correntes de linha de sequência inversa (negativa).
Devemos lembrar que, desprezando-se a pequena corrente de magnetização de sequência zero, sempre circulará corrente no primário do transformador, a menos que não tenha circulando no secundário.
Mesmo quando são geradas tensões de sequencia zero nas fases do triângulo, não existirão tensões de sequência zero nos seus terminais porque a elevação de tensão em cada fase do gerador é igual à queda de tensão na impedância de sequência zero da mesma fase.
Se o neutro de um circuito em Y estiver aterrado através de uma impedância não nula, coloca-se uma ligação de impedância zero entre o neutro e a barra de referência.
Os circuitos equivalentes de sequência zero de um transformador trifásico merecem são praticamente idênticos, pois as alterações dos enrolamentos primário e secundário em Y e delta não alteram o circuito de sequência zero.
As correntes que circulam nas linhas que alimentam uma carga equilibrada ligada em ∆ são Ia = 100 < 0° A, Ib = 100 < 225° A e Ic = 100 < 90° A. Determine Iab a partir dos compentes simétricos das correntes de linha.
Iab = 100 < 110° A.
Iab = 100 < 185° A.
Iab = 58,4 < 12,5° A.
Iab = 89,73 < 9,6° A.
Iab = 74,5 < 26,6° A.
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase da carga, e assinale a alternativa correta:
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
![](data:image/jpeg;base64,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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
VL = 440V, VF = 254V, IL = 13,27A, IF = 23,435A
VL = 220V, VF = 220V, IL = 7,777A, IF = 7,7777A
VL = 760V, VF = 440V, IL = 25,27A, IF = 23,435A
VL = 380V, VF = 380V, IL = 23,27A, IF = 13,435A
VL = 127V, VF = 220V, IL = 33,27A, IF = 33,435A
Determine a potência reativa no sistema da Figura abaixo. E assinale a resposta correta.
![](data:image/png;base64,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)
576,60 VAr (C)
998,7 VAr (C)
1729,80 VAr (L)
1729,80 VAr (C)
576,60 VAr (L)
Uma carga Y equilibrada com uma resistência de 12 Ohm em série com uma reatância capacitiva de 16 Ohm por fase é conectada a um gerador trifásico de quatro fios conectado em Y com uma tensão de linha de 208 V.
Calcule a tensão de fase do gerador;
127 V
208 V
380 V
120,1 V
69,28 V
Para os circuitos de sequência Zero, é correto afirmar que:
Um circuito ligado em ∆, por não dispor de caminho de retorno, oferece uma impedância infinita às correntes de linha de sequência inversa (negativa).
Devemos lembrar que, desprezando-se a pequena corrente de magnetização de sequência zero, sempre circulará corrente no primário do transformador, a menos que não tenha circulando no secundário.
Mesmo quando são geradas tensões de sequencia zero nas fases do triângulo, não existirão tensões de sequência zero nos seus terminais porque a elevação de tensão em cada fase do gerador é igual à queda de tensão na impedância de sequência zero da mesma fase.
Se o neutro de um circuito em Y estiver aterrado através de uma impedância não nula, coloca-se uma ligação de impedância zero entre o neutro e a barra de referência.
Os circuitos equivalentes de sequência zero de um transformador trifásico merecem são praticamente idênticos, pois as alterações dos enrolamentos primário e secundário em Y e delta não alteram o circuito de sequência zero.
As correntes que circulam nas linhas que alimentam uma carga equilibrada ligada em ∆ são Ia = 100 < 0° A, Ib = 100 < 225° A e Ic = 100 < 90° A. Determine Iab a partir dos compentes simétricos das correntes de linha.
Iab = 100 < 110° A.
Iab = 100 < 185° A.
Iab = 58,4 < 12,5° A.
Iab = 89,73 < 9,6° A.
Iab = 74,5 < 26,6° A.
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase da carga, e assinale a alternativa correta:
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
![](data:image/jpeg;base64,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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
576,60 VAr (C)
998,7 VAr (C)
1729,80 VAr (L)
1729,80 VAr (C)
576,60 VAr (L)
Uma carga Y equilibrada com uma resistência de 12 Ohm em série com uma reatância capacitiva de 16 Ohm por fase é conectada a um gerador trifásico de quatro fios conectado em Y com uma tensão de linha de 208 V.
Calcule a tensão de fase do gerador;
127 V
208 V
380 V
120,1 V
69,28 V
Para os circuitos de sequência Zero, é correto afirmar que:
Um circuito ligado em ∆, por não dispor de caminho de retorno, oferece uma impedância infinita às correntes de linha de sequência inversa (negativa).
Devemos lembrar que, desprezando-se a pequena corrente de magnetização de sequência zero, sempre circulará corrente no primário do transformador, a menos que não tenha circulando no secundário.
Mesmo quando são geradas tensões de sequencia zero nas fases do triângulo, não existirão tensões de sequência zero nos seus terminais porque a elevação de tensão em cada fase do gerador é igual à queda de tensão na impedância de sequência zero da mesma fase.
Se o neutro de um circuito em Y estiver aterrado através de uma impedância não nula, coloca-se uma ligação de impedância zero entre o neutro e a barra de referência.
Os circuitos equivalentes de sequência zero de um transformador trifásico merecem são praticamente idênticos, pois as alterações dos enrolamentos primário e secundário em Y e delta não alteram o circuito de sequência zero.
As correntes que circulam nas linhas que alimentam uma carga equilibrada ligada em ∆ são Ia = 100 < 0° A, Ib = 100 < 225° A e Ic = 100 < 90° A. Determine Iab a partir dos compentes simétricos das correntes de linha.
Iab = 100 < 110° A.
Iab = 100 < 185° A.
Iab = 58,4 < 12,5° A.
Iab = 89,73 < 9,6° A.
Iab = 74,5 < 26,6° A.
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase da carga, e assinale a alternativa correta:
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
127 V
208 V
380 V
120,1 V
69,28 V
Para os circuitos de sequência Zero, é correto afirmar que:
Um circuito ligado em ∆, por não dispor de caminho de retorno, oferece uma impedância infinita às correntes de linha de sequência inversa (negativa).
Devemos lembrar que, desprezando-se a pequena corrente de magnetização de sequência zero, sempre circulará corrente no primário do transformador, a menos que não tenha circulando no secundário.
Mesmo quando são geradas tensões de sequencia zero nas fases do triângulo, não existirão tensões de sequência zero nos seus terminais porque a elevação de tensão em cada fase do gerador é igual à queda de tensão na impedância de sequência zero da mesma fase.
Se o neutro de um circuito em Y estiver aterrado através de uma impedância não nula, coloca-se uma ligação de impedância zero entre o neutro e a barra de referência.
Os circuitos equivalentes de sequência zero de um transformador trifásico merecem são praticamente idênticos, pois as alterações dos enrolamentos primário e secundário em Y e delta não alteram o circuito de sequência zero.
As correntes que circulam nas linhas que alimentam uma carga equilibrada ligada em ∆ são Ia = 100 < 0° A, Ib = 100 < 225° A e Ic = 100 < 90° A. Determine Iab a partir dos compentes simétricos das correntes de linha.
Iab = 100 < 110° A.
Iab = 100 < 185° A.
Iab = 58,4 < 12,5° A.
Iab = 89,73 < 9,6° A.
Iab = 74,5 < 26,6° A.
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase da carga, e assinale a alternativa correta:
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
Um circuito ligado em ∆, por não dispor de caminho de retorno, oferece uma impedância infinita às correntes de linha de sequência inversa (negativa).
Devemos lembrar que, desprezando-se a pequena corrente de magnetização de sequência zero, sempre circulará corrente no primário do transformador, a menos que não tenha circulando no secundário.
Mesmo quando são geradas tensões de sequencia zero nas fases do triângulo, não existirão tensões de sequência zero nos seus terminais porque a elevação de tensão em cada fase do gerador é igual à queda de tensão na impedância de sequência zero da mesma fase.
Se o neutro de um circuito em Y estiver aterrado através de uma impedância não nula, coloca-se uma ligação de impedância zero entre o neutro e a barra de referência.
Os circuitos equivalentes de sequência zero de um transformador trifásico merecem são praticamente idênticos, pois as alterações dos enrolamentos primário e secundário em Y e delta não alteram o circuito de sequência zero.
As correntes que circulam nas linhas que alimentam uma carga equilibrada ligada em ∆ são Ia = 100 < 0° A, Ib = 100 < 225° A e Ic = 100 < 90° A. Determine Iab a partir dos compentes simétricos das correntes de linha.
Iab = 100 < 110° A.
Iab = 100 < 185° A.
Iab = 58,4 < 12,5° A.
Iab = 89,73 < 9,6° A.
Iab = 74,5 < 26,6° A.
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase da carga, e assinale a alternativa correta:
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
Iab = 100 < 110° A.
Iab = 100 < 185° A.
Iab = 58,4 < 12,5° A.
Iab = 89,73 < 9,6° A.
Iab = 74,5 < 26,6° A.
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase da carga, e assinale a alternativa correta:
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
127 V
208 V
360 V
120 V
220 V
Seja uma carga elétrica trifásica ligada em estrela, cujas tensões de fase são descritas pelas expressões que se seguem:
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)
Para essa carga trifásica, determine: a sequência de fase, o módulo da tensão de fase e o módulo da tensão de linha. E depois, marque a resposta correta entre a alternativas abaixo.
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
Sequência de fase abc, VF = 127V, VL = 220V
Sequência de fase abc, VF = 311V, VL = 380V
Sequência de fase acb, VF = 220V, VL = 127V
Sequência de fase abc, VF = 220V, VL = 127V
Sequência de fase cba, VF = 180V, VL = 311V
Uma carga equilibrada conectada em delta com uma resistência de 20 Ohm por ramo é conectada a um gerador trifásico de três fios conectados em Y com uma tensão de linha de 208 V. Calcule o módulo da tensão de fase do geradore assinale a alternativa correta:
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
Ef = 360 V
Ef = 120 V
Ef = 127 V
Ef = 220 V
Ef = 208 V
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Figura 1 - Diagramas fasoriais. Adaptado de Boylestad (1997)
Considere que você está na posição de um ser humano esquematizado no desenho e que observa os diagramas fasoriais mostrados na figura 1. Então, determine a sequência de fase dos sistemas elétricos representados por esses diagramas fasoriais. Depois, apresente sua resposta para a questão que se segue. É correto afirmar que:
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.
Um sistema elétrico trifásico, 382 V, 60 Hz, a três condutores, alimenta uma carga trifásica, ligada em delta, cuja impedância em cada fase é Z = 20ej45 Ohm. Essa carga trifásica está ligada em paralelo com outra carga trifásica também ligada em triângulo, constituída em cada uma das fases por uma lâmpada cuja impedância é Z = 142ej0 Ohm. Pede-se que se determine:
- o valor eficaz da corrente de fase fornecida a esse conjunto de cargas
- o valor eficaz da corrente de linha fornecida a esse conjunto de cargas
Depois marque a resposta correta entre as alternativas que se seguem
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase é acb e a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é cba.
Apenas um dos dois diagramas fasorial apresenta a sequência de fase abc
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é abc.
A sequência de fase apresentada pelo diagrama fasorial envolvendo as grandezas de fase e também a sequência de fase apresentada pelo diagrama envolvendo as grandezas de linha é acb.