Exercise: Let B = 2 4 -3 -6 2 7 4 2 -1 -3 -3 1 -3 1 EEEE -1 -2 2 4 2 -2 1 0 30 020 -2 -5 4 2 7 02 -1. 0 0 3 The matrix B satisfies where the matrix multiplying B on the left is the inverse of the one multiplying B on the right. The eigenvalues of B are À = 2 and À = 3. A basis for the eigenspace E₂ is BE₂² 18 188) A basis for the eigenspace E3 is BE3

Exercise: Let B = 2 4 -3 -6 2 7 4 2 -1 -3 -3 1 -3 1 EEEE -1 -2 2 4 2 -2 1 0 30 020 -2 -5 4 2 7 02 -1. 0 0 3 The matrix B satisfies where the matrix multiplying B on the left is the inverse of the one multiplying B on the right. The eigenvalues of B are À = 2 and À = 3. A basis for the eigenspace E₂ is BE₂² 18 188) A basis for the eigenspace E3 is BE3

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 36EQ: Consider again the matrix A in Exercise 35. Give conditions on a, b, c, and d such that A has two...

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