The wavefunction for a wave travelling on a taut string of linear mass density u = 0.03 kg/m is given by: y(x,t) = 0.3 sin(4Ttx + 10Tt), where x and y are in meters and t is in seconds. If the speed of the wave is doubled while keeping the same %3D %3D frequency and amplitude then the new power of the wave is: O P' = 6.66 W O P' = 3.33 W O P' = 1.48 W O P' = 0.74 W O P'= 2.96 W

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Chapter1: Units, Trigonometry. And Vectors
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The wavefunction for a wave travelling on a taut string of linear mass density u =
0.03 kg/m is given by: y(x,t) = 0.3 sin(4rtx + 10rt), where x and y are in meters and
t is in seconds. If the speed of the wave is doubled while keeping the same
%3D
frequency and amplitude then the new power of the wave is:
P' = 6.66 W
O P' = 3.33 W
O P' = 1.48 W
O P' = 0.74 W
OP= 2.96 W
Transcribed Image Text:The wavefunction for a wave travelling on a taut string of linear mass density u = 0.03 kg/m is given by: y(x,t) = 0.3 sin(4rtx + 10rt), where x and y are in meters and t is in seconds. If the speed of the wave is doubled while keeping the same %3D frequency and amplitude then the new power of the wave is: P' = 6.66 W O P' = 3.33 W O P' = 1.48 W O P' = 0.74 W OP= 2.96 W
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