The Fourier transform of the finite-duration triangular waveform f(t) given in Fig.2(a) is given as: sin F(jN) = Ω 2 a) Let F(jQ) be written in the polar form as F(jN)=|F(jN)|ew®, Giving the mathematical explanation fill in the blanks below: |F(M)|=. y(2): b) Using F(jN) given above and the relevant properties of the Fourier transform evaluate the Fourier transforms of the finite-duration wavefoms in Fig.2(b-d). -1 (a) (b) (d) Fig.2 c) Write down the mathematical expression for the finite-duration signal f (t) given in Fig.2(a). d) Using the relevant property ofthe Fourier trans form obtain F{f(t)cos(2,t)} where f(t) is the waveform given in Fig.2(a). e) Let Q, =r rad/s and fill in the blanks in Table 1.
The Fourier transform of the finite-duration triangular waveform f(t) given in Fig.2(a) is given as: sin F(jN) = Ω 2 a) Let F(jQ) be written in the polar form as F(jN)=|F(jN)|ew®, Giving the mathematical explanation fill in the blanks below: |F(M)|=. y(2): b) Using F(jN) given above and the relevant properties of the Fourier transform evaluate the Fourier transforms of the finite-duration wavefoms in Fig.2(b-d). -1 (a) (b) (d) Fig.2 c) Write down the mathematical expression for the finite-duration signal f (t) given in Fig.2(a). d) Using the relevant property ofthe Fourier trans form obtain F{f(t)cos(2,t)} where f(t) is the waveform given in Fig.2(a). e) Let Q, =r rad/s and fill in the blanks in Table 1.
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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