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2) Determine the continuous-time signal that corresponds to the following Fourier Transforms (i.e., compute the inverse FT) 2 sin[3(w-2π)] (W-2π) a) X(w) = b) X(w) = cos(4w + π/3) c) X(w) as given by the magnitude and phase in Figure (a) below Τ/ OTS/ 1) 111 als SC SC

2) Determine the continuous-time signal that corresponds to the following Fourier Transforms (i.e., compute the inverse FT) 2 sin[3(w-2π)] (W-2π) a) X(w) = b) X(w) = cos(4w + π/3) c) X(w) as given by the magnitude and phase in Figure (a) below Τ/ OTS/ 1) 111 als SC SC

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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A B and C please

2) Determine the continuous-time signal that corresponds to the following Fourier Transforms (i.e., compute the inverse FT) a) X(w): 2 sin [3(w-2π)] (W-2π) b) X(w) = cos(4w + π/3) c) X(w) as given by the magnitude and phase in Figure (a) below d) X(w) = 2[8(w − 1) − 8(w + 1)] + 3[8(w − 2π) + 8(w + 2π)] e) X(w) as shown in Figure (b) below IX (jw)| N. 1 ಲ (a) X (jw) -1+ (b) 1 * X (jw) W (₂) -3w
Transcribed Image Text:2) Determine the continuous-time signal that corresponds to the following Fourier Transforms (i.e., compute the inverse FT) a) X(w): 2 sin [3(w-2π)] (W-2π) b) X(w) = cos(4w + π/3) c) X(w) as given by the magnitude and phase in Figure (a) below d) X(w) = 2[8(w − 1) − 8(w + 1)] + 3[8(w − 2π) + 8(w + 2π)] e) X(w) as shown in Figure (b) below IX (jw)| N. 1 ಲ (a) X (jw) -1+ (b) 1 * X (jw) W (₂) -3w
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