Suppose A is a 3 x 3 real symmetric matrix with three eigenvalues: 1,2,-2. The vector V1 = (1, -2, 1)T is an eigenvector of A corresponding to the eigenvalue 1. Let B = A^5 - 4A^3 + i .
(a). Show that V1 = (1, -2, 1)T is an eigenvector of B.
(b). Find all eigenvalues of B.
(c). Find B.
how to find matrix B with eigenvalues of matrix A.PLEASE help me?
2012-03-04 1:50 am
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收錄日期: 2021-04-24 23:00:27
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