Classical Dynamics of Particles and Systems
Classical Dynamics of Particles and Systems
5th Edition
ISBN: 9780534408961
Author: Stephen T. Thornton, Jerry B. Marion
Publisher: Cengage Learning
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Chapter 3, Problem 3.27P
To determine

Show that Equation 3.89 can be expressed as F(t)=12a0+n=1cncos(nωtϕn) and relate the coefficients cn to an and bn.

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Ex. 946. Given x(t)=220.0 on the interval t=[-2.80,0] milliseconds and x(t)=0 elsewhere. Determine the Fourier transform of x(t), which is X(f) where f Determine X (f)_real, X(f)_imaginary, is frequency in Hertz. X(f)_amplitude, and X(f) radians, all evaluated at f=80.0 Hertz. ans:4
The Fourier transform of a function f (x) is defined as: f (w) = L dx f (ω) -. f (x)e-iwx Similarly, the inverse Fourier transform of a function f (w) whose Fourier transform is known is found as: 1 f(x) = L f (w) e-iwx dw So, find the Fourier transform f (w) for a> 0 of the function given below, and using this result, calculate the inverse Fourier transform to verify the form f (x) given to you: for x > 0 for x <0 e-ax, f (x) = }{
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Classical Dynamics of Particles and Systems

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