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2. Let s[n] be the input to each the three LTI systems with frequency responses shown below. Let c be the discrete-time Fourier series for s[n]. Remember that we found these in the last class: N=6 Wo = (3/2, k 0 2/3, k = +1 %3D Ck = 0, k = ±2 1/6, k=±3 Find an equation and sketch the outputs y1 n], y2[n] and y3[n] from the three systems.

2. Let s[n] be the input to each the three LTI systems with frequency responses shown below. Let c be the discrete-time Fourier series for s[n]. Remember that we found these in the last class: N=6 Wo = (3/2, k 0 2/3, k = +1 %3D Ck = 0, k = ±2 1/6, k=±3 Find an equation and sketch the outputs y1 n], y2[n] and y3[n] from the three systems.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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2. Let s[n] be the input to each the three LTI systems with frequency responses shown below. Let cz be the discrete-time Fourier series for s[n]. Remember that we found these in the last class: N=6 (3/2, k = 0 2/3, k =+1 k = ±2 Ck = 0, %3D %3D 1/6, k =±3 Find an equation and sketch the outputs y1[n], y2[n] and y3[n] from the three systems. H1(ej") 1 -T/2 - T T/2 H2(@jw) 1 -т —Зп/4 -7/4 T/4 Зп /4 H3(ej")
Transcribed Image Text:2. Let s[n] be the input to each the three LTI systems with frequency responses shown below. Let cz be the discrete-time Fourier series for s[n]. Remember that we found these in the last class: N=6 (3/2, k = 0 2/3, k =+1 k = ±2 Ck = 0, %3D %3D 1/6, k =±3 Find an equation and sketch the outputs y1[n], y2[n] and y3[n] from the three systems. H1(ej") 1 -T/2 - T T/2 H2(@jw) 1 -т —Зп/4 -7/4 T/4 Зп /4 H3(ej")
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