) Calculate the inverse Fourier transform of the function, f(t) if F(w) = 200(jw+1) jw(jw+10)(2jw+4) b) By using Fourier transform method, determine the current, i(t) as shown in Figure 2. 4Ω i(t) 16e*u(t) 6 H 6Ω 48(t)

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Question 2
a) Calculate the inverse Fourier transform of the function, f(t) if F(w) =
200(jw+1)
jw(jw+10)(2jw+4)
b) By using Fourier transform method, determine the current, i(t) as shown in Figure 2.
4Ω
i(t)
2 H
16e*u(t)
6 H
6Ω
48(t)
Figure 2
Transcribed Image Text:Question 2 a) Calculate the inverse Fourier transform of the function, f(t) if F(w) = 200(jw+1) jw(jw+10)(2jw+4) b) By using Fourier transform method, determine the current, i(t) as shown in Figure 2. 4Ω i(t) 2 H 16e*u(t) 6 H 6Ω 48(t) Figure 2
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