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a)Given the signal x(t) = 28(t - 3)-28(t+3) %3D find the total energy and power of y(t) = L*(t)dr %3D b)Find the following integrals | Sin(2nt)8(t+ 3) dt 8(t- 2)Cos () dt Le-2(x-t)8(2-t)dt

a)Given the signal x(t) = 28(t - 3)-28(t+3) %3D find the total energy and power of y(t) = L*(t)dr %3D b)Find the following integrals | Sin(2nt)8(t+ 3) dt 8(t- 2)Cos () dt Le-2(x-t)8(2-t)dt

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
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‏The solution is based on one of these theories: ‏impulse ‏convolution ‏Fourier series ‏spectrum
a)Given the signal x(t) = 26(t- 3)-26(t+3) find the total energy and power of y(t) = x(t)dr b)Find the following integrals Sin(2nt)8(t + 3) dt L8(t- 2)Cos dt Le-2(x-t)8(2 – t)dt C)Gven the signaly(t) as below, If y(t)=x(-2t-3) ) Find and draw the odd component of y(t) y(t) i)find and draw x(t) d)Find the total power and energy of the following signal 1+3j x(n)=anjn e)ls the following signal periodic, if periodic find its fundamental period x(t) = 4Cos (t) -8Sint)
Transcribed Image Text:a)Given the signal x(t) = 26(t- 3)-26(t+3) find the total energy and power of y(t) = x(t)dr b)Find the following integrals Sin(2nt)8(t + 3) dt L8(t- 2)Cos dt Le-2(x-t)8(2 – t)dt C)Gven the signaly(t) as below, If y(t)=x(-2t-3) ) Find and draw the odd component of y(t) y(t) i)find and draw x(t) d)Find the total power and energy of the following signal 1+3j x(n)=anjn e)ls the following signal periodic, if periodic find its fundamental period x(t) = 4Cos (t) -8Sint)
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