13. (-/1 Points] DETAILS LARLINALG8 4.7.017. Find the transition matrix from B to B'. B =...
14. 0-4 points LarLinAlg8 4.7.042 My Notes O Ask Your Tea Use a software program or a graphing utility to find the transition matrix from B to B', find the transition matrix from B' to B verify that the two transition matrices are Inverses of each other, and find the coordinate matrix [xls, given the coordinate matrix [xle B' = {(-1, 2, 256), (-1, 1. 128), (2,-2,-192)), l102 (a) Find the transition matrix from 8 to B (b) Find the...
4. (-12 points) DETAILS LARLINALG8 7.2.009. For the matrix A, find (if possible) a nonsingular matrix P such that p-1AP is diagonal. (If not possible, enter IMPOSSIBLE.) -2 -2 A 0 3-2 0 -1 PE 11 Verify that p-IAP is a diagonal matrix with the eigenvalues on the main diagonal. P-AP Need Help? Read it Talk to a Tutor Submit Answer 5. [-12 Points] DETAILS LARLINALG8 7.2.013. For the matrix A, find (if possible) a nonsingular matrix P such that...
plz solve all 3
9. (1/5 Points] DETAILS PREVIOUS ANSWERS LARLINALG8 7.1.025. Find the characteristic equation and the eigenvalues and corresponding eigenvectors) of the matrix. 0 -3 -4 4 -6 0 0 (a) the characteristic equation (-23 +812 - 42 - 48) X (b) the eigenvalues (Enter your answers from smallest to largest.) (dzo dz, dz) = (-2,4,6 the corresponding eigenvectors Need Help? Read It Talk to a Tutor Submit Answer 10. [-/1 Points] DETAILS LARLINALG8 7.1.041. Find the eigenvalues...
please solve both
7. [-14 Points] DETAILS LARLINALG8 7.1.019. Find the characteristic equation and the eigenvalues and corresponding eigenvectors) of the matrix. - (a) the characteristic equation (b) the eigenvalues (Enter your answers from smallest to largest.) (11, 12) = -(C) the corresponding eigenvectors X1 = X2 = Need Help? Read It Watch It Talk to a Tutor 8. [0/5 Points] DETAILS PREVIOUS ANSWERS LARLINALG8 7.1.021. -1 Find the characteristic equation and the eigenvalues and corresponding eigenvectors) of the matrix....
please solve both
3. [-12 Points] DETAILS LARLINALG8 7.2.007. For the matrix A, find (if possible) a nonsingular matrix P such that p-1AP is diagonal. (If not possible, enter IMPOSSIBLE.) 8 -2 A= P= Verify that P-1AP is a diagonal matrix with the eigenvalues on the main diagonal. p-1AP = 1. [0/2 Points] DETAILS PREVIOUS ANSWERS LARLINALG8 7.2.001. Consider the following. -11 40 A= -27 (a) Verify that A is diagonalizable by computing p-1AP. -1 0 p-1AP = 10 3...
DETAILS LARLINALG8 7.4.003. Use the age transition matrix L and age distribution vector x, to find the age distribution vectors x, and xz. 0 341 1 0 0 L = x1 = 16 1 16 X2 11 II хз Then find a stable age distribution vector. x=t 11
5:52 .11 LTE . a webassign.net Use a software program or a graphing utility to find the transition matrix from B to B", find the transition matrix from B' to B, venify that the two transition matrices are inverses of each other, and find the coordinate matrix xls. given the coordinate matrix (xs (a) Find the transition matrix from B to B (b) Find the transition matrix from B' to B (c) Verify that the two transition matrices are inverses...
2. [-12 Points) DETAILS LARLINALG8 7.2.005. Consider the following. -4 20 0 1 -3 A = 040 P= 04 0 4 0 2 1 2 2 (a) Verify that A is diagonalizable by computing p-AP. p-1AP = 11 (b) Use the result of part (a) and the theorem below to find the eigenvalues of A. Similar Matrices Have the Same Eigenvalues If A and B are similar n x n matrices, then they have the same eigenvalues. (91, 12, 13)...
16. (-/21 Points] DETAILS LARLINALG8 7.1.502.XP.SBS. MY NOTES The Cayley-Hamilton Theorem states that a matrix satisfies its characteristic equation. For example, the characteristic equation of the matrix shown below is as follows. 1 -3 A = 72-67 + 11 = 0 and by the theorem you have 42 - 64 + 1112 = 0 2 Demonstrate the Cayley-Hamilton Theorem for the matrix A given below. 0 5 1 A = 0 0 1 STEP 1: Find and expand the characteristic...
DETAILS LARLINALG8 4.R.062. Find the coordinate matrix of x in R' relative to the basis B'. B' = {(1, -1, 2, 1), (1, 1, -4,3), (1, 2, 0, 3), (1, 2, -2, 0)}, x = (6,5, -8,2) [x]g: = Hill 11