36 For the poles shown on the s-planes in Figure 10.17, which will give rise to stable transients and which to oscillating transients? 37 Are the systems with the following transfer functions stable? Imag. Imag. (a) 2+1• (b) 7 = 2*+1 Real Real $2-25 + 10' (s +1)(s - 3) (a) (b) 38 Figure 10.18 shows a feedback control system with unity feedback. Will the system be stable when (a) K = 1, G(s) = 1/[s(s+ 1)], (b) K = 3, G(s) = 1/[s +4)(s- 1)], (c) K = 5, G(s) = 1/[s+ 4)(s-1)]? 39 State if the following systems are stable, the relationship between input x and output y being described by the differential equations : Imag. Imag. Real Real dy d?y dy dr2 (c) (d) (a) +3 +2y = x, (b) - 6y = x + dr2 Figure 10.17 Problem 36
36 For the poles shown on the s-planes in Figure 10.17, which will give rise to stable transients and which to oscillating transients? 37 Are the systems with the following transfer functions stable? Imag. Imag. (a) 2+1• (b) 7 = 2*+1 Real Real $2-25 + 10' (s +1)(s - 3) (a) (b) 38 Figure 10.18 shows a feedback control system with unity feedback. Will the system be stable when (a) K = 1, G(s) = 1/[s(s+ 1)], (b) K = 3, G(s) = 1/[s +4)(s- 1)], (c) K = 5, G(s) = 1/[s+ 4)(s-1)]? 39 State if the following systems are stable, the relationship between input x and output y being described by the differential equations : Imag. Imag. Real Real dy d?y dy dr2 (c) (d) (a) +3 +2y = x, (b) - 6y = x + dr2 Figure 10.17 Problem 36
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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