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1.Show that A and A^T have the same eigenvalues. Do they necessarily have the same eigenvectors? Explain. 2.Let A be a 2 * 2 matrix. If tr(A) = 8 and det(A) = 12, what are the eigenvalues of A? 3.Let A be a nondefective n * n matrix with diagonalizing matrix X. Show that the matrix Y = (X^-1)^T diagonalizes A^T. 4.Let A be a diagonalizable matrix whose eigenvalues are all either 1 or -1. Show that A^-1 = A. 5.Find a matrix B such that B^2 = A. ┌ ┐ | 2 1| A = | | |-2 -1| └ ┘ 可以教我一下怎麼做嗎? 麻煩各位好心的大大了(鞠躬 -- Don't walk in front of me, I may not follow. Don't walk behind me, I may not lead. Walk beside me and be my friend. -- ※ 發信站: 批踢踢實業坊(ptt.cc) ◆ From: 120.127.32.231
dicky7752:我怎覺得這題目是你期中考考題 04/17 01:53
s0071988js:阿+的書似乎有類似提型 06/26 06:26