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Verify that 2, is an eigenvalue of A and that x, is a corresponding eigenvector A =: ) = 2, x, = (1, 0) d2 = -2, x2 = (0, 1) 2 2 Ax2

Verify that 2, is an eigenvalue of A and that x, is a corresponding eigenvector A =: ) = 2, x, = (1, 0) d2 = -2, x2 = (0, 1) 2 2 Ax2

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.1: Introduction To Eigenvalues And Eigenvectors
Problem 5EQ: In Exercises 1-6, show that vis an eigenvector of A and find the corresponding eigenvalue....
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Verify that A, is an eigenvalue of A and that x, is a corresponding eigenvector. 2q = 2, x1 = (1, 0) J 12 = -2, x2 = (0, 1) 2 Ax = 2 -2 2 AX2
Transcribed Image Text:Verify that A, is an eigenvalue of A and that x, is a corresponding eigenvector. 2q = 2, x1 = (1, 0) J 12 = -2, x2 = (0, 1) 2 Ax = 2 -2 2 AX2
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