The solution is based on one of these theories: ‏impulse ‏convolution ‏Fourier series ‏spectrum

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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‏The solution is based on one of these theories: ‏impulse ‏convolution ‏Fourier series ‏spectrum
Finis
a)Find the complex exponential Fourier series coefficients of the signal
Time
draw the amplitude and phase spectrum
16T
x(t)= -6 + 4Cos(4nt) – 8Sin
t)-
16T
+ 8Cos
t) + 2et
3
3
b)Find the trigonometric Fourier series coefficients of the following signal
x(t)=8 + 8Sin(8at)Cos?(8t)
c) For the signal below find the complex exponential and trigonometric
Fourier series coefficients
00
x(t) =
> (-1)"8(t – 3n)
n=-∞
Transcribed Image Text:Finis a)Find the complex exponential Fourier series coefficients of the signal Time draw the amplitude and phase spectrum 16T x(t)= -6 + 4Cos(4nt) – 8Sin t)- 16T + 8Cos t) + 2et 3 3 b)Find the trigonometric Fourier series coefficients of the following signal x(t)=8 + 8Sin(8at)Cos?(8t) c) For the signal below find the complex exponential and trigonometric Fourier series coefficients 00 x(t) = > (-1)"8(t – 3n) n=-∞
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