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A travelling wave is produced on a long ...

A travelling wave is produced on a long horizontal string by vibrating an end up and down sinusoidally. The amplitude of vibration is 1.0cm and the displacement becomes zero 200 times per second. The linear mass denstiy of the string is 0.10 kg m^(-1) and it is kept under a tension of 90 N. (a) Find the speed and the wavelength of the wave. (b) Assume that the wave moves in the positeve x-directin and at t = 0 the end x= 0 is at its positive extreme position. Write the wave equation. (c ) Find the velocity and acceleration of the particle at x = 50 cm at time t = 10ms.

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A travelling wave is produced on a long horizontal string by vibrating an end up and down sinusoidal. The amplitude of vibration is 1.0cm and the displacement becomes zero 200 times per second. The linear mass density of the string is 0.10 kg m^(-1) and it is kept under a tension of 90 N. (a) Find the speed and the wavelength of the wave. (b) Assume that the wave moves in the positive x-direction and at t = 0 the end x= 0 is at its positive extreme position. Write the wave equation. (c ) Find the velocity and acceleration of the particle at x = 50 cm at time t = 10ms.

A travelling wave is produced on a long horizontal string by vibrating an end up and down sinusoidal. The amplitude of vibration is 1.0cm and the displacement becomes zero 200 times per second. The linear mass density of the string is 0.10 kg m^(-1) and it is kept under a tension of 90 N. (a) Find the speed and the wavelength of the wave. (b) Assume that the wave moves in the positive x-direction and at t = 0 the end x= 0 is at its positive extreme position. Write the wave equation. (c ) Find the velocity and acceleration of the particle at x = 50 cm at time t = 10ms.

A travelling wave is produced on a long horizontal string by vibrating an end up and down sinusoidal. The amplitude of vibration is 1.0cm and the displacement becomes zero 200 times per second. The linear mass density of the string is 0.10 kg m^(-1) and it is kept under a tension of 90 N. (a) Find the speed and the wavelength of the wave. (b) Assume that the wave moves in the positive x-direction and at t = 0 the end x= 0 is at its positive extreme position. Write the wave equation. (c ) Find the velocity and acceleration of the particle at x = 50 cm at time t = 10ms.

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A transverse sinusoidal wave is generted at one end of long, horizontal string by a bar that moves up and down through a distance of 1.00 cm . The motion is continuous and is repreated regularly 120 times per second. The string has linear density 90 gm//m and is kept under a tension of 900 N . Find : The maximum value of the transverse component of the tension (in newton)

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A transverse sinusoidal wave is generted at one end of long, horizontal string by a bar that moves up and down through a distance of 1.00 cm . The motion is continuous and is repreated regularly 120 times per second. The string has linear density 90 gm//m and is kept under a tension of 900 N . Find : What is the transverse displacement y (in cm ) when the minimum power transfer occurs [Leave the answer in terms of pi wherever it occurs]

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