2. Given f(t) = rect(-), then, the FT of x(t) = L',f(1)dr is:%3DA. X(w) = jas sinc(") + jnaw8(w)sinc()B. X(w) =8(w)4 jaС. Х(о)sinc(2)%3D+ n8(m)sinc()+ n 8(@)D. X(@) =df. Then, the FT foris :dijo3. Given the FT pair: f(1)o* - jo+21A.jw(@* - jo+2)2В.ja (w² +1)- w?C.w² – jo +2jw.+ πδ (ω)o - ja+2D.

The fourier transform of a function x(t) is given as X(ω). The Fourier transform is expressed as:…

2. Given f(t) = rect(-), then, the FT of x(t) = L',S(1)dr is: %3D A. X(w) = jas sinc() + jnw8(w) %3D sinc() В. Х(о) %3D - 8(m) C. X(w) = sinc(2) + n8(m) %3D D. X(w) = sinc) +n 8(w) df jo o - jo+2 Then, the FT for -is : 3. Given the FT pair: f(1) o di 1 A. jw(w - jo+2) В. ja (w² +1) - w? С. w? - ja +2 ja .+ πδ(ω) D. w - ja +2 C.

2. Given f(t) = rect(-), then, the FT of x(t) = L',S(1)dr is: %3D A. X(w) = jas sinc() + jnw8(w) %3D sinc() В. Х(о) %3D - 8(m) C. X(w) = sinc(2) + n8(m) %3D D. X(w) = sinc) +n 8(w) df jo o - jo+2 Then, the FT for -is : 3. Given the FT pair: f(1) o di 1 A. jw(w - jo+2) В. ja (w² +1) - w? С. w? - ja +2 ja .+ πδ(ω) D. w - ja +2 C.

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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