Suppose A is a matrix with eigenvalue - 3 corresponding to eigenvector [7¹] corresponding to eigenvector v2 = Solve: A[²]- = and eigenvalue - 5

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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Suppose A is a matrix with eigenvalue - 3 corresponding to eigenvector and eigenvalue - 5
[7]
corresponding to eigenvector v2 =
Solve:
4[23] -
18
Suppose A is a 2 x 2 matrix with eigenvalues - 4 and -3 with corresponding eigenvectors V1, V2.
Let u 2v1 +yv2.
If Au = x 'v₁ + y'v2, then a transformation matrix A: (x, y) → (x', y') will be
A =
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Transcribed Image Text:Suppose A is a matrix with eigenvalue - 3 corresponding to eigenvector and eigenvalue - 5 [7] corresponding to eigenvector v2 = Solve: 4[23] - 18 Suppose A is a 2 x 2 matrix with eigenvalues - 4 and -3 with corresponding eigenvectors V1, V2. Let u 2v1 +yv2. If Au = x 'v₁ + y'v2, then a transformation matrix A: (x, y) → (x', y') will be A = Submit Question
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