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X,(f) = F[x(t)] = sinc²(f) X2(f) = F[rect(t)] = sinc (f) Determine the inverse Fourier Transform of (i) X(f) = 2 tri(f) (ii) Z(f) = e-j2«f sinc(f)

X,(f) = F[x(t)] = sinc²(f) X2(f) = F[rect(t)] = sinc (f) Determine the inverse Fourier Transform of (i) X(f) = 2 tri(f) (ii) Z(f) = e-j2«f sinc(f)

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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(b) The Fourier Transform of x,(t) = tri(t) and x2(t) = rect(t) are %3D X,(f) = F[x(t)] = sinc²(f) X2(f) = F[rect(t)] = sinc (f) Determine the inverse Fourier Transform of (i) X(f) = 2 tri(f) (ii) Z(f) = e¬j2nfsinc(f)
Transcribed Image Text:(b) The Fourier Transform of x,(t) = tri(t) and x2(t) = rect(t) are %3D X,(f) = F[x(t)] = sinc²(f) X2(f) = F[rect(t)] = sinc (f) Determine the inverse Fourier Transform of (i) X(f) = 2 tri(f) (ii) Z(f) = e¬j2nfsinc(f)
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