A X(t) = [² 2x+ JUC) Find A-¹ by the Cayley-Hamilton Theorem X26) = (-₁ [SI-A)-¹(x (0) Find X(2) if X(0) = [] and (t) = [

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.2: Properties Of Division
Problem 36E
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A
X© = [1¹2]x©+[_]]
X(t)=
X(t)
a. Find A-¹ by the Cayley-Hamilton Theorem
X26) = [SI-A)-¹(x (0)
b. Find X(2) if X(0) = [and U(t) = [T
7
Transcribed Image Text:A X© = [1¹2]x©+[_]] X(t)= X(t) a. Find A-¹ by the Cayley-Hamilton Theorem X26) = [SI-A)-¹(x (0) b. Find X(2) if X(0) = [and U(t) = [T 7
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