Question: (a) Give an example of a matrix A such that A2 has an eigenvector that is not an eigenvector of A. (b) Show that, in
(b) Show that, in general, every eigenvalue of A2 is the square of an eigenvalue of A.
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a Let Then e 2 is an eigenvector of A 2 O but is not an eigenvector of A b Suppose A S J S 1 ... View full answer
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