In your responses, round numerical values to three decimal places. For the given values of m, b, k, and forcing f(t), find the amplitude of the long-term motion (i.e., neglecting the transient part of the solution) of mx" + bx' + kx = f(t) . m = 8, b = 17.6, k = 242, f(t) = 16 cos(5 t) R = d 1.3127 For the forcing f(t)=cos(w t) , what value of the driving frequency maximizes the long-term amplitude? w = 5 5.2754
In your responses, round numerical values to three decimal places. For the given values of m, b, k, and forcing f(t), find the amplitude of the long-term motion (i.e., neglecting the transient part of the solution) of mx" + bx' + kx = f(t) . m = 8, b = 17.6, k = 242, f(t) = 16 cos(5 t) R = d 1.3127 For the forcing f(t)=cos(w t) , what value of the driving frequency maximizes the long-term amplitude? w = 5 5.2754
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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In your responses, round numerical values to three decimal places.
For the given values of m, b, k, and forcing f(t), find the amplitude of the long-term motion (i.e., neglecting the transient part of the solution) of mx'" + bx' + kx = f(t).
m = 8, b = 17.6, k = 242, f(t) = 16 cos(5 t)
R = d
1.3127
For the forcing f(t)=cos(w t) , what value of the driving frequency maximizes the long-term amplitude?
w = 5
5.2754
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Transcribed Image Text:Practice Another
In your responses, round numerical values to three decimal places.
For the given values of m, b, k, and forcing f(t), find the amplitude of the long-term motion (i.e., neglecting the transient part of the solution) of mx'" + bx' + kx = f(t).
m = 8, b = 17.6, k = 242, f(t) = 16 cos(5 t)
R = d
1.3127
For the forcing f(t)=cos(w t) , what value of the driving frequency maximizes the long-term amplitude?
w = 5
5.2754
Check Score
Hide Answer
Try Another
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