Unformatted text preview: A . (b) Find a matrix Q such that Q-1 AQ is diagonal. (c) Find a matrix B such that B 2 = A . (d) Compute A 10 . (5) (20 pts) True of False? Explain. (a) If A is diagonalizable and B is similar to A , then B is also diagonalizable. (b) If A have distinct eigenvalues then A is diagonalizable. (c) If the eigenvalues of A are not distinct, then A is not diagonalizable. (d) If A and B are both diagonalizable with the same diagonalizing matrix, then AB = BA . 1...
View Full Document
This note was uploaded on 04/18/2010 for the course FINANCE 1231854365 taught by Professor Wuyiling during the Spring '10 term at Nashville State Community College.
- Spring '10