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Problem 1 Find the closed-loop transfer function of the following system usign SFGs R(S) G₁(s) H₁(s) G4(s) G₂(s) Y(s) • First set N = 0, find the transfer function of R(s) G3(s) H₂(s) + + + N(s) Y(s) Secondly set R = 0 and find the transfer function of Y(s) N (s) ● Express Y(s) in terms of R(s) and N(s) when both inputs are applied simultaneously • Find the desired relation among the transfer functions G₁ (s), G₂ (s), G3(s), G4(s), H₁(s), and H₂(s) so that the output Y(s) is not affected by the disturbance signal N(s) at all

Problem 1 Find the closed-loop transfer function of the following system usign SFGs R(S) G₁(s) H₁(s) G4(s) G₂(s) Y(s) • First set N = 0, find the transfer function of R(s) G3(s) H₂(s) + + + N(s) Y(s) Secondly set R = 0 and find the transfer function of Y(s) N (s) ● Express Y(s) in terms of R(s) and N(s) when both inputs are applied simultaneously • Find the desired relation among the transfer functions G₁ (s), G₂ (s), G3(s), G4(s), H₁(s), and H₂(s) so that the output Y(s) is not affected by the disturbance signal N(s) at all

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Problem 1 Find the closed-loop transfer function of the following system usign SFGs R(S) G₁(s) H₁(s) G4(s) G₂(s) • First set N = 0, find the transfer function of Y(s) R(S) G3(s) H₂(s) + + N(s) Y(s) . Secondly set R = 0 and find the transfer function of Y(s) N (s) ● Express Y(s) in terms of R(s) and N(s) when both inputs are applied simultaneously • Find the desired relation among the transfer functions G₁ (s), G₂ (s), G3(s), G4(s), H₁(s), and H₂(s) so that the output Y(s) is not affected by the disturbance signal N(s) at all.
Transcribed Image Text:Problem 1 Find the closed-loop transfer function of the following system usign SFGs R(S) G₁(s) H₁(s) G4(s) G₂(s) • First set N = 0, find the transfer function of Y(s) R(S) G3(s) H₂(s) + + N(s) Y(s) . Secondly set R = 0 and find the transfer function of Y(s) N (s) ● Express Y(s) in terms of R(s) and N(s) when both inputs are applied simultaneously • Find the desired relation among the transfer functions G₁ (s), G₂ (s), G3(s), G4(s), H₁(s), and H₂(s) so that the output Y(s) is not affected by the disturbance signal N(s) at all.
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