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Problem 2. (D02) Investigate the causality and BIBO stability properties of the Linear Time- Invariant (LTI) systems with the following impulse or step responses: h1(t) = 6(t+ 1) – 6(t – 1) h2(t) = 1 h3 (t) = -u(1 – t) (2a) (2b) (2c) 7 A

Problem 2. (D02) Investigate the causality and BIBO stability properties of the Linear Time- Invariant (LTI) systems with the following impulse or step responses: h1(t) = 6(t+ 1) – 6(t – 1) h2(t) = 1 h3 (t) = -u(1 – t) (2a) (2b) (2c) 7 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
Section: Chapter Questions
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Problem 2. (D02) Investigate the causality and BIBO stability properties of the Linear Time- Invariant (LTI) systems with the following impulse or step responses: h1(t) = 6(t + 1) – 6(t – 1) h2(t) = 1 h3 (t) = -u(1 – t) (2a) (2b) (2c) (2d) 7 A h4(t) = e-'u(1 – t) h5 (t) = e'u(1 – t) he(t) = e-'cos(wt)u(t) 86 (t) = r(t) – r(t – to) 87(t) = sin(t)p(t; 0, 1) (2e) w >0 to > 0 (2f) (2g) (2h)
Transcribed Image Text:Problem 2. (D02) Investigate the causality and BIBO stability properties of the Linear Time- Invariant (LTI) systems with the following impulse or step responses: h1(t) = 6(t + 1) – 6(t – 1) h2(t) = 1 h3 (t) = -u(1 – t) (2a) (2b) (2c) (2d) 7 A h4(t) = e-'u(1 – t) h5 (t) = e'u(1 – t) he(t) = e-'cos(wt)u(t) 86 (t) = r(t) – r(t – to) 87(t) = sin(t)p(t; 0, 1) (2e) w >0 to > 0 (2f) (2g) (2h)
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