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7. Consider the system in Figure 2.74 with s+4 Ge(s) = 20, H(s) = 1, and G(s) = s²-12s - 65 When all initial conditions are zero, the input R(s) is an impulse, the disturbance Ta (s) = 0, and the noise N(s) = 0, the output y(t) is a. y(t) = 10e-St +10e-3t b. y(t)= e-8t +10e¹ c. y(t) = 10e-3t 10e-St d. y(t) = 20e-8t + Se-15t

7. Consider the system in Figure 2.74 with s+4 Ge(s) = 20, H(s) = 1, and G(s) = s²-12s - 65 When all initial conditions are zero, the input R(s) is an impulse, the disturbance Ta (s) = 0, and the noise N(s) = 0, the output y(t) is a. y(t) = 10e-St +10e-3t b. y(t)= e-8t +10e¹ c. y(t) = 10e-3t 10e-St d. y(t) = 20e-8t + Se-15t

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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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This is a part of a review I'm studying, NOT a graded assignment, please do not reject.

I think the answer is a but I'm not sure, may someone please double check and provide how you reach your solution? Thank you in advance!

7. Consider the system in Figure 2.74 with Ge(s) = 20, H(s) = 1, and G(s) = s+4 2-12s-65 When all initial conditions are zero, the input R(s) is an impulse, the disturbance Ta (s) = 0, and the noise N(s) = 0, the output y(t) is a. y(t) = 10e-5t +10e-3t b. y(t) e-8t +10e-t c. y(t) = 10e-31 - 10e-St d. y(t)= 20e-8t + Se-15t
Transcribed Image Text:7. Consider the system in Figure 2.74 with Ge(s) = 20, H(s) = 1, and G(s) = s+4 2-12s-65 When all initial conditions are zero, the input R(s) is an impulse, the disturbance Ta (s) = 0, and the noise N(s) = 0, the output y(t) is a. y(t) = 10e-5t +10e-3t b. y(t) e-8t +10e-t c. y(t) = 10e-31 - 10e-St d. y(t)= 20e-8t + Se-15t
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