Part D
Please provide detail steps so I can learn how this is done.Transforms only, no integration. Final answer should be an eqn interms of sinc and sinc^2.
Thank you
5.40. A linear time-invariant discrete-time system has the frequency response function H(2) shown in Figure P5.40. (repeats). -2п -A H(S2) 4 -5/~ 2 2 0 E|N Л 2 π 2π (repeats) FIGURE P5.40 (a) Determine the unit-pulse response h[n] of the system. (b) Compute the output response y[n] when the input x[n] is equal to 8[n] − 8[n − 1]. - - (c) Compute the output response y[n] when the input is x[n] = 2 + sin(n/4) + 2 sin(πn/2). (d) Compute the output response y[n] when x[n] = sinc(n/4), n = 0, ±1, ±2. (e) For the signals defined in parts (b) and (c), plot the input x[n] and the corresponding output y[n] to determine the effect of the filter.
Part D Please provide detail steps so I can learn how this is done. Transforms only, no integration. Final answer should
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