QUESTIONÁRIO OBRIGATÓRIO 07 ere matemática aplicada

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  Meus cursos  AGL04891 - U (20/1)  Avaliações semanais - valem 30% da nota do semestre  Transformada de Laplace - Delta de Dirac, Problemas de Valor Inicial e aplicações - 28/09 a 04/10
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Iniciado em Monday, 28 Sep 2020, 17:34
Estado Finalizada
Concluída em Saturday, 3 Oct 2020, 13:58
Tempo empregado 4 dias 20 horas
Avaliar 10,00 de um máximo de 10,00(100%)
Considere o oscilador harmônico não amortecido com termo forçante descrito pelo problema de valor inicial dado porConsidere o oscilador harmônico não amortecido com termo forçante descrito pelo problema de valor inicial dado por
com com e e . Assinale a alternativa que apresenta a transformada . Assinale a alternativa que apresenta a transformada e a solução e a solução ..
Escolha uma:Escolha uma:
a. a. e e ..
b. b. e e ..
c. c. e e ..
d. d. e e .. 
e. e. e e ..
Considere um sistema RLC modelado pelo problema de segunda ordem abaixo, cujo gráfico da corrente está esboçado acima, dado por:Considere um sistema RLC modelado pelo problema de segunda ordem abaixo, cujo gráfico da corrente está esboçado acima, dado por:
com com e e . Assinale a alternativa que aprensenta a correta classificação do circuito.. Assinale a alternativa que aprensenta a correta classificação do circuito.
Escolha uma:Escolha uma:
a. a. Não amortecido (Livre)Não amortecido (Livre)
b. b. RessonanteRessonante
c. c. SubamortecidoSubamortecido 
d. d. SuperamortecidoSuperamortecido
e. e. Criticamente amortecidoCriticamente amortecido
Assinale a alternativa que apresenta Assinale a alternativa que apresenta ..
Escolha uma:Escolha uma:
a. a. 
b. b. 
c. c. 
d. d. 
e. e. 
Considere a função Considere a função dada no gráfico acima. Sabendo que dada no gráfico acima. Sabendo que , assinale a alternativa que apresenta uma, assinale a alternativa que apresenta uma
expressão para expressão para ..
Escolha uma:Escolha uma:
a. a. 
b. b. 
c. c. 
d. d. 
e. e. 
Considere a função dada no gráfico acima. Assinale a alternativa que apresenta em termos de Delta de Dirac e Heaviside as funções Considere a função dada no gráfico acima. Assinale a alternativa que apresenta em termos de Delta de Dirac e Heaviside as funções 
e e ..
Escolha uma:Escolha uma:
a. a. e e
..
b. b. e e
.. 
c. c. e e
..
d. d. e e
..
e. e. e e
..
Considere a equação integral Considere a equação integral . Assinale a alternativa que apresenta . Assinale a alternativa que apresenta ..
Escolha uma:Escolha uma:
a. a. ,,
b. b. ,,
c. c. ,, 
d. d. ,,
e. e. ,,
Considere o sistema massa-mola-amortecedor modelado pela equação Considere o sistema massa-mola-amortecedor modelado pela equação , onde , onde representa representa
a posição e a posição e , , e e são constantes positivas. A tranformada de Laplace de são constantes positivas. A tranformada de Laplace de é dada por é dada por . Assinale a. Assinale a
alternativa que apresenta as condições iniciais do sistema dado.alternativa que apresenta as condições iniciais do sistema dado.
Escolha uma:Escolha uma:
a. a. e e 
b. b. e e 
c. c. e e 
d. d. e e 
e. e. e e 
Considere o problema de valor inicial dado porConsidere o problema de valor inicial dado por
,,
com com e e . Marque a alternativa que corresponde a transformada de Laplace . Marque a alternativa que corresponde a transformada de Laplace e a solução e a solução ..
Escolha uma:Escolha uma:
a. a. e e ..
b. b. e e .. 
c. c. e e ..
d. d. e e ..
e. e. e e ..
Considere o problema de valor inicial Considere o problema de valor inicial , , . Assinale a alternativa que. Assinale a alternativa que
apresenta apresenta ..
Escolha uma:Escolha uma:
a. a. 
b. b. 
c. c. 
d. d. 
e. e. 
Considere um oscilador harmônico modelado pelo problema de segunda ordem abaixo:Considere um oscilador harmônico modelado pelo problema de segunda ordem abaixo:
,,
com com e e . Aqui, . Aqui, Kg, Kg, N/m, N/m, m, m, y_0’=0\!y_0’=0\! m/s e m/s e é uma constante não negativa. é uma constante não negativa.
Assinale a alternativa que apresenta a faixa onde Assinale a alternativa que apresenta a faixa onde pode assumir valores para que o sistema fique {\bf subamortecido}. pode assumir valores para que o sistema fique {\bf subamortecido}.
Escolha uma:Escolha uma:
a. a. 
b. b. 
c. c. 
d. d. ,, 
e. e. 
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AGL04891 - Matemática Aplicada Ii - Ere - Turma U (2020/1)
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