Question: Please I need help with this Matlab code for the convolution shown in Section 2. Ignore the question part that makes reference to Section 1.
The response's linear envelope, shown in Fig. M3.4, confirms a resonant response. The characteristic equation of the system is y2 1, which has roots Y-et/m . Since the input x n = cos (2??/6)u n = (1/2 em 3 + e-mn/3)u(n] coincides with the characteristic roots a resonant 20 15 10 -10 -15 -20 0 5 10 5 20 25 30 Figure M3.4: Resonant zero-state response in] for xIn] cos(2TTn/6)u[n] By adding initial conditions, the filter command can also compute a system's zero-input response and total response. Continuing the preceding example, consider finding the zero-input response for y11 and y-2 2 over (0 sns 30). >> y-o-filter (b,a,zeros ( size(n)),2 ); >> stem (n,y0,xlabel 'n' ylabel('y 0) [n' >> axis(t-075 30.5-2.1 2.11)
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