Let -13 4 -8 2 -37 15 -28 -5 4 -7 -6 | 0 0 1 Find a matrix P such that D = P-'AP is the Jordan canonical form of A. The Jordan form is upper triangular. The blocks are ordered increasingly by eigenvalue and then by block size.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter5: Orthogonality
Section5.4: Orthogonal Diagonalization Of Symmetric Matrices
Problem 27EQ
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Let
13
4
-8
2
-37
15
-28
-5
A =
-6
4
-7
-6
1
Find a matrix P such that D = P-'AP is the Jordan canonical form of A. The Jordan form is upper triangular. The
blocks are ordered increasingly by eigenvalue and then by block size.
P =
D =
Transcribed Image Text:Let 13 4 -8 2 -37 15 -28 -5 A = -6 4 -7 -6 1 Find a matrix P such that D = P-'AP is the Jordan canonical form of A. The Jordan form is upper triangular. The blocks are ordered increasingly by eigenvalue and then by block size. P = D =
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