For the control system whose block diagram is shown below with G(s) = (2s2+8s+6)/(s3+6s2+8s): (a) Draw the signal-flow graph for this system in the phase variable canonical form and then: %3D 1- Show the state variables on your graph. 2- Write the state differential equation and the output equation in matrix form. (b) Repeat (a) and its branches but this time using the input feed-forward canonical form. U(s) G(s) Y(s)

For the control system whose block diagram is shown below with G(s) = (2s2+8s+6)/(s3+6s2+8s): (a) Draw the signal-flow graph for this system in the phase variable canonical form and then: %3D 1- Show the state variables on your graph. 2- Write the state differential equation and the output equation in matrix form. (b) Repeat (a) and its branches but this time using the input feed-forward canonical form. U(s) G(s) Y(s)

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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Concept explainers

Sinusoids And Phasors

Sinusoids are defined as the mathematical waveforms that are used to describe the nature of periodic oscillations.

Circuit Theory

Electric circuits are a network that comprises of a closed-loop, which helps in providing a return path for the current through a switch. When the switch is activated, the load operates, and the current accepts a path to finish the circuit at a low potential level from the opposing high potential level. Electric circuits theory is a linear analysis that helps in establishing a linear relation of voltage and current for R (resistance), L (inductance), and C (capacitance).

Question

For the control system whose block diagram is shown below with G(s) =
(2s2+8s+6)/(s3+6s2+8s):
(a) Draw the signal-flow graph for this system in the phase variable canonical form and
then:
%3D
1- Show the state variables on your graph.
2- Write the state differential equation and the output equation in matrix form.
(b) Repeat (a) and its branches but this time using the input feed-forward canonical form.
U(s)
G(s)
Y(s)

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