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Let x (t) = " -1≤t<0 0≤t≤1 elsewhere " and hit)=S. (+) = { 1 I O a) Plot x(+) and het) within [3;3] into two separate plots. b) Graphically determine the convolution Integral y(t) = √∞ x(z) n(t-t) az. IIS & /22 elsewhere I

Let x (t) = " -1≤t<0 0≤t≤1 elsewhere " and hit)=S. (+) = { 1 I O a) Plot x(+) and het) within [3;3] into two separate plots. b) Graphically determine the convolution Integral y(t) = √∞ x(z) n(t-t) az. IIS & /22 elsewhere I

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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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[+ O a) plot X(t) and het) within [3;3] into two separate plots. Let x (t) = -t, −1≤tco 1 0≤t≤1 elsewhere and h(t)=√ 1₁ HIS = 1/2/2 0 I elsewhere b) Graphically determine the convolution Integral y(t)= √∞ X(z) in (t- dt. مه
Transcribed Image Text:[+ O a) plot X(t) and het) within [3;3] into two separate plots. Let x (t) = -t, −1≤tco 1 0≤t≤1 elsewhere and h(t)=√ 1₁ HIS = 1/2/2 0 I elsewhere b) Graphically determine the convolution Integral y(t)= √∞ X(z) in (t- dt. مه
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