a)Given the signal x(t) = 28(t – 3) - 28(t +3)find the total energy and power of y(t) = ax(t)dtb)Find the following integralsSin(2nt)8(t + 3) dt8(t – 2)Cos (E) dtL e-2(x-t) 8(2 –t)dtC)Given the signal y(t) as below,If y(t)=x(-2t-3)i) Find and draw the odd component of y(t)y(t)li)find and draw x(t)1

Given : Note: It is the kind notice that mentioned parts are not interlinked to each other…

Answered: a)Given the signal x(t) = 26(t – 3) –…

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a)Given the signal x(t) = 26(t – 3) – 28(t +3) find the total energy and power of y(t) = Lx(r)dt

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

a)Given the signal x(t) = 28(t – 3) - 28(t +3)
find the total energy and power of y(t) = ax(t)dt
b)Find the following integrals
Sin(2nt)8(t + 3) dt
8(t – 2)Cos (E) dt
L e-2(x-t) 8(2 –t)dt
C)Given the signal y(t) as below,
If y(t)=x(-2t-3)
i) Find and draw the odd component of y(t)
y(t)
li)find and draw x(t)
1

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