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Compute the inverse Fourier transform of each of the following: (a) X(jw) = 3 sin(2(w-2z)) w-27 (b) X(jw) = cos(3w+a/4) -w, -1

Compute the inverse Fourier transform of each of the following: (a) X(jw) = 3 sin(2(w-2z)) w-27 (b) X(jw) = cos(3w+a/4) -w, -1

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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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PARTS C AND D ONLY

Compute the inverse Fourier transform of each of the following: (a) X(jw) = 3 sin(2(w-2x)) w-27 (b) X(jw) = cos(3w + 7/4) -w, -1 <w <0 0 <w <1 and ZX(jw) = -3 (c) |X(jw)| = { w, 0, otherwise (d) X(jw) = 3(8(w – 1) – 6(w + 1)) - 4(8(w – a) + 8(w +1))
Transcribed Image Text:Compute the inverse Fourier transform of each of the following: (a) X(jw) = 3 sin(2(w-2x)) w-27 (b) X(jw) = cos(3w + 7/4) -w, -1 <w <0 0 <w <1 and ZX(jw) = -3 (c) |X(jw)| = { w, 0, otherwise (d) X(jw) = 3(8(w – 1) – 6(w + 1)) - 4(8(w – a) + 8(w +1))
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