Find the equation of the standing wave. A string fixed at its two ends vibrates in its third mode of resonance. The left end of the string corresponds to x=0 and the right end corresponds to x= 1.2. The rope has a mass of 0.01 kg and the modulus of tension is 50 N. At the bellies, the maximum displacement relative to the equilibrium position is 0.15 m. Write the equation that represents the wave on the string. (we assume that the instant t = 0 is chosen so that the equation can be expressed in the form presented in this section.)
Find the equation of the standing wave. A string fixed at its two ends vibrates in its third mode of resonance. The left end of the string corresponds to x=0 and the right end corresponds to x= 1.2. The rope has a mass of 0.01 kg and the modulus of tension is 50 N. At the bellies, the maximum displacement relative to the equilibrium position is 0.15 m. Write the equation that represents the wave on the string. (we assume that the instant t = 0 is chosen so that the equation can be expressed in the form presented in this section.)
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Find the equation of the standing wave.
A string fixed at its two ends vibrates in its third mode of resonance. The left end of the string corresponds to x=0 and the right end corresponds to x= 1.2. The rope has a mass of 0.01 kg and the modulus of tension is 50 N. At the bellies, the maximum displacement relative to the equilibrium position is 0.15 m. Write the equation that represents the wave on the string. (we assume that the instant t = 0 is chosen so that the equation can be expressed in the form presented in this section.)
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