2.12 For each impulse response listed below, deter-mine whether the corresponding system is (i)memoryless, (ii) causal, and (iii) stable.(a) h(t) = e-2lf(b) h(t) = e2'u(t – 1)(c) h(t) = u(t + 1) – 2u(t – 1)(d) h(t) = 38(t)(e) h(t) = cos( t)u(t}(f) b[n] = 2"u[-n|(g) h[n] = e2"u[n - 1](h) h[n] = cos( Tn){u[n] – u[n – 10]}(i) b[n] = 2u[n] – 2u|n – 1](i) h[n] = sin(n}(k) b[n] = 8[n] + sin(7n)%3D|

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2.12 For each impulse response listed below, deter- mine whether the corresponding system is (i) memoryless, (ii) causal, and (iii) stable. (a) h(t) = e¯2lr (b) h(t) = e²'u(t – 1) (c) h(t) = u(t + 1) – 2u(t – 1) (d) h(t) = 38(t) (e) h(t) = cos{t)u(t} (f) h\n] = 2"u[-n] (g) h[n] = e2"u[n - 1) (h) h[n] = cos(}Tn){u|1] – u[n – 10]} (i) b[n] = 2u[n] – 2u|n – 1] (i) b[n] = sin(}n) (k) b[n] = S[n] + sin(7n) %3D

2.12 For each impulse response listed below, deter- mine whether the corresponding system is (i) memoryless, (ii) causal, and (iii) stable. (a) h(t) = e¯2lr (b) h(t) = e²'u(t – 1) (c) h(t) = u(t + 1) – 2u(t – 1) (d) h(t) = 38(t) (e) h(t) = cos{t)u(t} (f) h\n] = 2"u[-n] (g) h[n] = e2"u[n - 1) (h) h[n] = cos(}Tn){u|1] – u[n – 10]} (i) b[n] = 2u[n] – 2u|n – 1] (i) b[n] = sin(}n) (k) b[n] = S[n] + sin(7n) %3D

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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