(a) Characteristic equation is the denominator of the transfer function. By using your own words, briefly elaborate why is the characteristic equation invariant under block diagram transformation? X(s) Y(s) G1(s) G2(s) H1(s) H2(s) -1 Figure 1 |Rajah 1] (b) By using block diagram reduction technique and Mason Gain Formula technique, determine the overall closed loop transfer function Y(s)/X(s) for the system as shown in Figure 1 in term of the G(s) and H(s) transfer functions. (6) Derive the characteristic equation for the system as shown in Figure 1 if the transfer function for G1(s), G2(s), H1(s) and H2(s) are given as follows G;(s) = 5, G2(s) H;(s) = 2s, H2(s) = 3s² s(s+1)(1+0.15)'
(a) Characteristic equation is the denominator of the transfer function. By using your own words, briefly elaborate why is the characteristic equation invariant under block diagram transformation? X(s) Y(s) G1(s) G2(s) H1(s) H2(s) -1 Figure 1 |Rajah 1] (b) By using block diagram reduction technique and Mason Gain Formula technique, determine the overall closed loop transfer function Y(s)/X(s) for the system as shown in Figure 1 in term of the G(s) and H(s) transfer functions. (6) Derive the characteristic equation for the system as shown in Figure 1 if the transfer function for G1(s), G2(s), H1(s) and H2(s) are given as follows G;(s) = 5, G2(s) H;(s) = 2s, H2(s) = 3s² s(s+1)(1+0.15)'
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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