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For this matrix A, find a diagonal matrix D and invertible matrix P with inverse P such that A = P D P > A:= ( (1, -3, 3 )|(3, -5, 3 )|(3,-3, 1)) -1 1 এ = -3 -5 -3 3 1 Since A =PD P, evaluate for A using its diagonalization

For this matrix A, find a diagonal matrix D and invertible matrix P with inverse P such that A = P D P > A:= ( (1, -3, 3 )|(3, -5, 3 )|(3,-3, 1)) -1 1 এ = -3 -5 -3 3 1 Since A =PD P, evaluate for A using its diagonalization

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Evaluate for A^3 using its diagonalization

Problem 9, 5.3 Diagonalization 1 For this matrix A, find a diagonal matrix D and invertible matrix P with inverse P such that 1 A = PDP > A:= ( (1, -3,3 )|(3, -5, 3 )|(3,-3, 1)) !! 1 3 3 -3-5 -3 3 3 1 Since A = P DP, evaluate for 4 using its diagonalization
Transcribed Image Text:Problem 9, 5.3 Diagonalization 1 For this matrix A, find a diagonal matrix D and invertible matrix P with inverse P such that 1 A = PDP > A:= ( (1, -3,3 )|(3, -5, 3 )|(3,-3, 1)) !! 1 3 3 -3-5 -3 3 3 1 Since A = P DP, evaluate for 4 using its diagonalization
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