2. State-space representations are not unique. A single system can be represented in several possible ways. Consider the following two systems: -4 System 1: [1 -1] -8 -6 System 2: = [2 0] (a) Find the transfer function G1(s) = C1(sI – A1)-'B1 + Dị for System 1. (b) Find the transfer function G2(s) = C2(sI – A2)¬'B2 + D2 for System 2. (c) Describe the relationship between G1 and G2. What zeros and/or poles do they have in common?

2. State-space representations are not unique. A single system can be represented in several possible ways. Consider the following two systems: -4 System 1: [1 -1] -8 -6 System 2: = [2 0] (a) Find the transfer function G1(s) = C1(sI – A1)-'B1 + Dị for System 1. (b) Find the transfer function G2(s) = C2(sI – A2)¬'B2 + D2 for System 2. (c) Describe the relationship between G1 and G2. What zeros and/or poles do they have in common?

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

Subject: Control Systems

2.
State-space representations are not unique. A single system can be represented
in several possible ways. Consider the following two systems:
A) |
-2
-4
System 1:
[1 -1]
-8
-6
System 2:
[ 2 0]|
(a) Find the transfer function G1(s) = C1(sI – A1)-1B1 + Dị for System 1.
(b) Find the transfer function G2(s) = C2(sI – A2)¬1B2 + D2 for System 2.
(c) Describe the relationship between G1 and G2. What zeros and/or poles do they have in
common?

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plz provide answer for 1.23 part d only
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plz provide step by step answer for question 1.23 asap