Question: (a) Prove that if is an eigenvalue of A, then n is an eigenvalue of An. (b) State and prove a converse if A
(b) State and prove a converse if A is complete. (The completeness hypothesis is not essential, but this is harder, relying on the Jordan canonical form.)
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a If Av v then by induction A n v n v and hence v is an eigenvector wit... View full answer
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