Using Matlab or some other graphing software create plots of xp(t), xc(t) and the sum x(t)...

  

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Using Matlab or some other graphing software create plots of xp(t), xc(t) and the sum x(t) = x (t) + xp(t) for a driven, damped, sinusoidal oscillator with the following parameters: k = 1 N/m, m = 1 kg, B=0.2. For xc(t), use A = -1 m for the amplitude and 8 = 0. For xp(t), use A = 1m/s and calculate the value of the phase angle 8. Generate these graphs for 5 different values of the driving frequency: = 0/1,0 = 1, W W= 1.1w, w = 3w, and w = 6. You should have five separate graphs (with appropriate labels) each showing 3 curves: xp(t), xc(t), x(t) = xc(t) + xp(t). On each graph use different line styles so that it is clear which line is which function. What do you observe about the relative amplitudes of the two solutions as increases? Explain. Your HW should include printouts of graphs along with a brief explanation. W= Using Matlab or some other graphing software create plots of xp(t), xc(t) and the sum x(t) = x (t) + xp(t) for a driven, damped, sinusoidal oscillator with the following parameters: k = 1 N/m, m = 1 kg, B=0.2. For xc(t), use A = -1 m for the amplitude and 8 = 0. For xp(t), use A = 1m/s and calculate the value of the phase angle 8. Generate these graphs for 5 different values of the driving frequency: = 0/1,0 = 1, W W= 1.1w, w = 3w, and w = 6. You should have five separate graphs (with appropriate labels) each showing 3 curves: xp(t), xc(t), x(t) = xc(t) + xp(t). On each graph use different line styles so that it is clear which line is which function. What do you observe about the relative amplitudes of the two solutions as increases? Explain. Your HW should include printouts of graphs along with a brief explanation. W=