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 3.33P

Calculate the maximum values of the amplitudes of the response functions shown in Figures 3-22 and 3-24. Obtain numerical values for β = 0.2ω0 when a = 2 m/s2, ω0 = 1 rad/s, and t0 = 0.

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Obtain the phasor notation of the following time-harmonic functions with an angular frequency of w (if it's possible): (a) V (t) = 6sin(wt – n/5), (b) V(t) = 20 cos(60nt – 60°). (c) I(t) = 2sin2 (wt) + 2cos2 (wt), (d) V (t) = sin(wt +n/3)sin(wt +1/6), (e) U(t) = -5 sin(wt)-2cos(@t), (f) D(t) = 1-sin(@t).
Solve for the step response of the given system if the transfer function is Vo(s)/Vi(s). L1 R1 C1 0.6H 20 1F R2 Ra 20 Vo VI 10 Figure 7 O 0.276e-0.38t – 0.276e-4.4t O No correct answer. My solution is attached at the last part. O 7.27 + 7.27e -8.38t - 7.27e-1.4t O 2+ 2.16e -8.3t - 2.16e -1.72t

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