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A one dimensional wave propagates through a string which propagates in z direction of linear mass density u = 39 is given by the following equation of wave x(z, t) = 5e-4Zsin(2nz – wt). (a) Calculate the power transferred by this pulse at a point z (Detailed analysis should be given). (b) Find the power carried by this wave at z=0.

A one dimensional wave propagates through a string which propagates in z direction of linear mass density u = 39 is given by the following equation of wave x(z, t) = 5e-4Zsin(2nz – wt). (a) Calculate the power transferred by this pulse at a point z (Detailed analysis should be given). (b) Find the power carried by this wave at z=0.

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Prob.2 A one dimensional wave propagates through a string which propagates in z direction of linear mass density u = 34 is given by the following equation of wave x(z, t) = 5e-42sin(2nz – wt). (a) Calculate the power transferred by this pulse at a point z (Detailed analysis should be given). (b) Find the power carried by this wave at z=0.
Transcribed Image Text:Prob.2 A one dimensional wave propagates through a string which propagates in z direction of linear mass density u = 34 is given by the following equation of wave x(z, t) = 5e-42sin(2nz – wt). (a) Calculate the power transferred by this pulse at a point z (Detailed analysis should be given). (b) Find the power carried by this wave at z=0.
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