(a) Derive the equivalent transfer function, Heg(8), for the system shown below. The Laplace Transforms of hi(t) and h2(t) are H1(s) and H2(s) respectively. Leave your answer in terms of K, H1(s) and H2(s). (b) Suppose K = 1, H1(s) = and H2(s) = 5. What are the poles of Heg(s)? Is the overall system stable? Explain. %3D Heq (s) e(t) x(t) K h,(t) ► y(t) + -ħ;(t) + Figure 2: Figure for Problem 3. +1

(a) Derive the equivalent transfer function, Heg(8), for the system shown below. The Laplace Transforms of hi(t) and h2(t) are H1(s) and H2(s) respectively. Leave your answer in terms of K, H1(s) and H2(s). (b) Suppose K = 1, H1(s) = and H2(s) = 5. What are the poles of Heg(s)? Is the overall system stable? Explain. %3D Heq (s) e(t) x(t) K h,(t) ► y(t) + -ħ;(t) + Figure 2: Figure for Problem 3. +1

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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