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2. Given a sequence x[n] with Fourier transform X(ej), determine the Fourier transform of the following sequences in terms of X(ejw): (a) x₁[n] = 2x[n+ 2] + 3x[3 − n] (b) x₂[n] = (1 + x[n]) cos(0.2ân +/6)

2. Given a sequence x[n] with Fourier transform X(ej), determine the Fourier transform of the following sequences in terms of X(ejw): (a) x₁[n] = 2x[n+ 2] + 3x[3 − n] (b) x₂[n] = (1 + x[n]) cos(0.2ân +/6)

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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Please Do A and B only using clear steps

2. Given a sequence x[n] with Fourier transform X(ej), determine the Fourier transform of the following sequences in terms of X(ejw): (a) x₁[n] = 2x[n+2] + 3x[3-n] (b) x₂[n] = (1 + x[n]) cos(0.2ân+/6) (c) x3[n] = 2e10.5(n-2)x[n+2] (d) x4[n]=x[n] − x*[−n]
Transcribed Image Text:2. Given a sequence x[n] with Fourier transform X(ej), determine the Fourier transform of the following sequences in terms of X(ejw): (a) x₁[n] = 2x[n+2] + 3x[3-n] (b) x₂[n] = (1 + x[n]) cos(0.2ân+/6) (c) x3[n] = 2e10.5(n-2)x[n+2] (d) x4[n]=x[n] − x*[−n]
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