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.28 Consider a discrete-time LTI system with impulse response 1, 0 < n < 2 h[n] - 1, -2 < n s -1. %3D 0, otherwise Given that the input to this system is 15goi novs x[n] => 8[n - 4k], k=-o determine the Fourier series coefficients of the output y[n].

.28 Consider a discrete-time LTI system with impulse response 1, 0 < n < 2 h[n] - 1, -2 < n s -1. %3D 0, otherwise Given that the input to this system is 15goi novs x[n] => 8[n - 4k], k=-o determine the Fourier series coefficients of the output y[n].

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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3.38

Lmoi (b) x[n] is periodic with period 6 and (a) x[n] = EL„8[n – 4k] M) x[n] is periodic with period 6 and 3.38. Consider a discrete-time LTI system with impulse response ation of the output y[n] for each of the inputs: %3D 1, n = 0, ±1 0, n = ±2, ±3 .28 Consider a discrete-time LTI system with impulse response %3D Jadi 0 < n s 2 -1, -2 < n s -1. 0, 1, o bire at Tboinaq diiw (1)x Ln aibor w betoq h[n] = < -1, %3D otherwise Given that the input to this system is = [u]xACDo k= -0 > 8[n – 4k], SAC DIGA determine the Fourier series coefficients of the output y[n]. 3.39. Consider a discrete-time LTI system S whose frequency response is 1, 0 8. H(ejw) = T clol< T %3D
Transcribed Image Text:Lmoi (b) x[n] is periodic with period 6 and (a) x[n] = EL„8[n – 4k] M) x[n] is periodic with period 6 and 3.38. Consider a discrete-time LTI system with impulse response ation of the output y[n] for each of the inputs: %3D 1, n = 0, ±1 0, n = ±2, ±3 .28 Consider a discrete-time LTI system with impulse response %3D Jadi 0 < n s 2 -1, -2 < n s -1. 0, 1, o bire at Tboinaq diiw (1)x Ln aibor w betoq h[n] = < -1, %3D otherwise Given that the input to this system is = [u]xACDo k= -0 > 8[n – 4k], SAC DIGA determine the Fourier series coefficients of the output y[n]. 3.39. Consider a discrete-time LTI system S whose frequency response is 1, 0 8. H(ejw) = T clol< T %3D
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