Thanks Consider a control system descried byY(s)U(s)a. Obtain state-space representation in time domain asx(t)Ax(t) + Bu(t),y(t)Cx(t) + Du(t).=z(t)y (t)(s+4)(s+2)(s +3)=b. Obtain the Controllable Canonical Form (CCF),c. Obtain the Diagonal Canonical Form (DCF) as==Az(t) + Bu(t)Cz(t)

Given: Y(s)U(s)=S+4S+2S+3 Find: Obtain state-space representation in time domain Obtain…

Consider a control system descried by Y(s) (s+4) U(s) (s+2)(s+3) = a. Obtain state-space representation in time domain as x(t) Ax(t) + Bu(t), y (t) Cx(t) + Du(t). z(t) y(t) = = b. Obtain the Controllable Canonical Form (CCF), c. Obtain the Diagonal Canonical Form (DCF) as Âz(t)+Bu(t) Cz(t) = =

Consider a control system descried by Y(s) (s+4) U(s) (s+2)(s+3) = a. Obtain state-space representation in time domain as x(t) Ax(t) + Bu(t), y (t) Cx(t) + Du(t). z(t) y(t) = = b. Obtain the Controllable Canonical Form (CCF), c. Obtain the Diagonal Canonical Form (DCF) as Âz(t)+Bu(t) Cz(t) = =

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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Question

Thanks

Consider a control system descried by
Y(s)
U(s)
a. Obtain state-space representation in time domain as
x(t)
Ax(t) + Bu(t),
y(t)
Cx(t) + Du(t).
=
z(t)
y (t)
(s+4)
(s+2)(s +3)
=
b. Obtain the Controllable Canonical Form (CCF),
c. Obtain the Diagonal Canonical Form (DCF) as
=
=
Az(t) + Bu(t)
Cz(t)

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