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Proof Prove the second shifting theorem, showing your work very carefully. This means proving the relationships L{f(t-a)H(t-a)} = e-as F(s) L{f(t)H(t-a)} = e-as F(s+a)

Proof Prove the second shifting theorem, showing your work very carefully. This means proving the relationships L{f(t-a)H(t-a)} = e-as F(s) L{f(t)H(t-a)} = e-as F(s+a)

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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Proof Prove the second shifting theorem, showing your work very carefully. This means proving the relationships L{f(ta)H(ta)} L{f(t)H(t-a)} = = e-as F(s) e-as F(s+a)
Transcribed Image Text:Proof Prove the second shifting theorem, showing your work very carefully. This means proving the relationships L{f(ta)H(ta)} L{f(t)H(t-a)} = = e-as F(s) e-as F(s+a)
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