Determine whether the matrix is diagonalizable. If so, find the matrix P that diagonalizes A, and the diagonal matrix D so that...
Determine whether the matrix is diagonalizable. If so, find the matrix P that diagonalizes A, and...
linear algebra My Determine whether the given matrix is diagonalizable; if so, find a matrix P and a diagonal matrix D such that A - PDP1. (If the matrix is not dlagonalizable, enter DNE in any cell.) T o 1 0 A-1 20 L-1 1 1 [PD] Additional Materials Tutorial Show My Work (optiena) Submit Answer Save Progress Practice Another Version 25
D.30. For the matrix a. Find the eigenvalue(s) and the eigenvector(s). b. Is matrix A diagonalizable? If so, what is the matrix P that diagonalizes A? c. If matrix A is diagonalizable, find the diagonal matrix D that is associated with A by using D-P AP d. If matrix A is diagonalizable, find the diagonal matrix D that is associated with A directly from the eigenvalues found in part a.
Determine whether or not the given matrix A is diagonalizable. If it is, find a diagonalizing matrix P and diagonal matrix D such that P-TAP =D 300 030 0 3 2 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. 2 0 0 0 3 0 O A 0 1 0 The matrix is diagonalizable, (PD) = 0 0 1 1 0 3 (Use a comma to separate matrices as needed.) O...
Determine whether A is diagonalizable. If A is not diagonalizable, explain why nit. If A is diagonalizable, find an invertible matrix P and a diagonal matrix D such that P'AP=D
-2 2 1 Determine if the matrix A = -4 4 2 is diagonalizable. If so, find an invertible matrix P and a 1 -1 0 diagonal matrix D such that A = PDP-1. If not, explain why.
Given the following matrix: (a) Show that matrix A is diagonalizable. (b) Find a matrix P that diagonalizes A.
2. For the following matrices, find a matrix Pthat diagonalizes A and compute p-'AP. If the matrix is not diagonalizable, say so and give a reason why. -14 12 (a) A= -2017 100 (b) A011 011
9) Find a matrix P that diagonalizes A, and find P- AP 9) Find a matrix P that diagonalizes A, and find P- AP
0 -3 5 6. Determine if the matrix A = -4 4 -10 is diagonalizable and if so 0 0 4 express this matrix in it's factorization with diagonal matrix D. A = PDP-1 F -2018
6. For each of the following matrices A solve the eigenvalue problem. If A is diagonalizable, find a matrix P that diagonalizes A by a similarity transformation D-PlAP and the respective diagonal matrix D. If A is not diagonalizable, briefly explain why -1 4 2 (d) A-|-| 3 1 -1 2 2 -1 0 1 6 3 (a) A- (b)As|0 1 0| (c) A-1-3 0 11 -4 0 3