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realization. 7.15 Consider the two state-space equations 2. 1), y(1) = [2 2]x(1) and 3 -2 y(t) = [2 - 2)x(r) 0. Are they minimal realizations? Are they zero-state equivalent? Are they algebrac equivalent?

realization. 7.15 Consider the two state-space equations 2. 1), y(1) = [2 2]x(1) and 3 -2 y(t) = [2 - 2)x(r) 0. Are they minimal realizations? Are they zero-state equivalent? Are they algebrac equivalent?

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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7.15
7.12 Verify 7.13 Use the Markov parameters Ul realization. realization. 7.15 Consider the two state-space equations x(t) = y(1) = [2 2]x(1) and x(t) = +1 y(t) = [2 - 2]x(t) Are they minimal realizations? Are they zero-state equivalent? Are they algebracaly equivalent?
Transcribed Image Text:7.12 Verify 7.13 Use the Markov parameters Ul realization. realization. 7.15 Consider the two state-space equations x(t) = y(1) = [2 2]x(1) and x(t) = +1 y(t) = [2 - 2]x(t) Are they minimal realizations? Are they zero-state equivalent? Are they algebracaly equivalent?
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