A traveling wave on a taut string with a tension force T is given by the wave function: y(x,t) = 0.1sin(4x+100t), where x and y are in meters and t is in seconds. The linear mass density of the string is u = 0.1 Kg/m. If the tension is reduced by a factor of two, while keeping the same amplitude, same frequency, and doubling the linear mass density, then the new power of the wave, is 2000 W 500 W 250 W 1000 W 125 W

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A traveling wave on a taut string with a tension force T is given by the wave
function: y(x,t) = 0.1sin(4x+100t), wherex and y are in meters and t is in seconds.
The linear mass density of the string is u = 0.1 Kg/m. If the tension is reduced by a
factor of two, while keeping the same amplitude, same frequency, and doubling
the linear mass density, then the new power of the wave, is
O 2000 W
O 500 W
O 250 W
O 1000 w
O 125 W
Consider a place where the gravity is one-ninth the gravity on Earth (g' g/9).
Transcribed Image Text:ring-2021 Exam-1 x 5://docs.google.com/forms/d/e/1FAlpQLSdIQf6FS_mAX5d9kCPmJbze15azqk3MKE2zoT5GIGYEhO2Q 10 Not 32030019@students.liu.edu.lb? Switch account 15 MCQS A traveling wave on a taut string with a tension force T is given by the wave function: y(x,t) = 0.1sin(4x+100t), wherex and y are in meters and t is in seconds. The linear mass density of the string is u = 0.1 Kg/m. If the tension is reduced by a factor of two, while keeping the same amplitude, same frequency, and doubling the linear mass density, then the new power of the wave, is O 2000 W O 500 W O 250 W O 1000 w O 125 W Consider a place where the gravity is one-ninth the gravity on Earth (g' g/9).
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