Question: In problem verify the foregoing result for the given matrix. Let P denote a matrix whose columns are eigenvectors K 1 , K 2 ,
In problem verify the foregoing result for the given matrix.

Let P denote a matrix whose columns are eigenvectors K1, K2, . . . , Kn corresponding to distinct eigenvalues λ1, λ2, . . . , λn of an n × n matrix A. Then it can be shown that A = PDP-1, where D is a diagonal matrix defined by

A = 1 1 2/
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Det AAI is the characteristic det 1 1 x 2 So x y Hence Eigenvector Corresponding to ... View full answer
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