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(b) Figure Q.5(b) shows the signal processing block of a Lincar-ume invaria UTM system. Given the input signal x(t) = cos(10t) u(t) and g(t) = est-)u(t 2) in which g(1) is the inverse Laplace of G(s). Using suitable Laplace transfor properties, determine F(s), G(s), and output signal y(t). x(t) G(s) y(t) Figure Q.5(b) M 8 UTM "M S UTM

(b) Figure Q.5(b) shows the signal processing block of a Lincar-ume invaria UTM system. Given the input signal x(t) = cos(10t) u(t) and g(t) = est-)u(t 2) in which g(1) is the inverse Laplace of G(s). Using suitable Laplace transfor properties, determine F(s), G(s), and output signal y(t). x(t) G(s) y(t) Figure Q.5(b) M 8 UTM "M S UTM

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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TM (b) Figure Q.5(b) shows the signal processing block of a Lincar-ume invariant 6 system. Given the input signal x(t) = cos(10t) u(t) and g(t) = e5(t-2)u(t - 2) in which g(t) is the inverse Laplace of G(s). Using suitable Laplace transform properties, determine F(s), G(s), and output signal y(t). IT x(t) G(s) f(t) + y(t) * UTI Figure Q.5(b) "M 5 UTM
Transcribed Image Text:TM (b) Figure Q.5(b) shows the signal processing block of a Lincar-ume invariant 6 system. Given the input signal x(t) = cos(10t) u(t) and g(t) = e5(t-2)u(t - 2) in which g(t) is the inverse Laplace of G(s). Using suitable Laplace transform properties, determine F(s), G(s), and output signal y(t). IT x(t) G(s) f(t) + y(t) * UTI Figure Q.5(b) "M 5 UTM
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