DETAILS LARLINALG8 2.R.003. Perform the matrix operation. 1 2 9 -2 8 6 -5 8 ]...
1 Perform the row operation R, and replace R, on the following matrix 6 0 0 42 0 8 0 3 0 0 5 2 6 0 0 42 0 8 0 3 0 0 5 2
Viewing Saved Work Revert to Last Response 8. DETAILS LARLINALG8 3.R.027. Find (Al and A-11. 1 0 -2 A= 03 2 -5 7 6 (a) Al (b) A-11 9. DETAILS LARLINALG8 3.R.068.
9. DETAILS LARLINALG8 4.6.034. Find a basis for the nullspace of the matrix. (If there is no basis, enter NONE in any single cell.) 3 -9 18 A = -2 6 - 18 1 -3 9
This Question: 5 pts Perform each matrix row operation and write the new matrix. 0 1 1 1 - 1 0 1 - 6 -8 30 4 2 | 4 1 2 -5 - 3R, + R3 - 4R, + R 5 Complete the new matrix below. 00000 ODIDO 00000 00000
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...
DETAILS LARLINALG8 3.1.021. Use expansion by cofactors to find the determinant of the matrix. 6 6 1 04 3 0 0-3
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
DETAILS LARLINALG8 2.R.019. Use an inverse matrix to solve the system of linear equations. 5x1 + 4x2 = 6 - x + x2 = -21 (x1, x2) =
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...
DETAILS LARLINALG8 7.R.019. Explain why the matrix is not diagonalizable. 200 A= 1 2 0 0 0 2 A is not diagonalizable because it only has one distinct eigenvalue. A is not diagonalizable because it only has two distinct eigenvalues. A is not diagonalizable because it only has one linearly independent eigenvector. A is not diagonalizable because it only has two linearly independent eigenvectors.