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16. (a) Let T be a linear operator on a vector space V, and let x be an eigenvector of T corresponding to the
16. (a) Let T be a linear operator on a vector space V, and let x be an eigenvector of T corresponding to the eigenvalue A. For any positive integer m. prove that x is an eigenvector of 7" corresponding to the eigenvalue ". (b) State and prove the analogous result for matrices.
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Accounting Principles
Authors: Jerry J. Weygandt, Paul D. Kimmel, Donald E. Kieso
10th Edition
1119491630, 978-1119491637, 978-0470534793
