We wish to solve the system[13] + [sin(0)].via eigenvector decomposition.X =Let ₁ be an eigenvector for the smaller eigenvalue of the coefficient matrix and 72 be an eigenvector for the larger eigenvalue.H[]Let us pick the eigenvectors such that 71=V1 =15V2||18and 72 -What are these eigenvectors:Then fill in the equation to write it in the eigenvector decomposed form.71&₁ + √2/2 =ύιξι +√22 + v1+7₂

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We wish to solve the system [1 x+ [sin(t)]. 6 via eigenvector decomposition. 1 Let 7₁ be an eigenvector for the smaller eigenvalue of the coefficient matrix and 72 be an eigenvector for the larger eigenvalue. [] What are these eigenvectors: 15 6 Let us pick the eigenvectors such that 7₁ = = 8 v2 = H = and 72 = Then fill in the equation to write it in the eigenvector decomposed form. υιξή + v2ξ ύιξι + V2E2 + V1 +02

We wish to solve the system [1 x+ [sin(t)]. 6 via eigenvector decomposition. 1 Let 7₁ be an eigenvector for the smaller eigenvalue of the coefficient matrix and 72 be an eigenvector for the larger eigenvalue. [] What are these eigenvectors: 15 6 Let us pick the eigenvectors such that 7₁ = = 8 v2 = H = and 72 = Then fill in the equation to write it in the eigenvector decomposed form. υιξή + v2ξ ύιξι + V2E2 + V1 +02

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter7: Distance And Approximation

Section7.4: The Singular Value Decomposition

Problem 26EQ

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