Consider the following matrix: A = -4 00 2 10 1 0 4 -10 0 1 4 -15 0 0 7 a) Find the distinct eigenvalues of A, their multiplicities, and the dimensions of their associated eigenspaces. Number of Distinct Eigenvalues: 1 Eigenvalue: 0 has multiplicity 1 and eigenspace dimension 1 b) Determine whether the matrix A is diagonalizable. Conclusion: < Select an answer > Official Time: A is diagonalizable SUBMIT AND MARK

Consider the following matrix: 1 -6 -6 -6 -4 -2 -2 8 -6 0 0 12 -1 -3 -3 0 A = a) Find the distinct eigenvalues of A, their multiplicities, and the corresponding number of basic eigenvectors. Number of Distinct Eigenvalues: 1 Eigenvalue: 0 has multiplicity 1 and corresponding number of basic eigenvectors 1 b) Determine whether the matrix A is diagonalizable. Conclusion: Official Time: A is diagonalizable A is not diagonalizable SUBMIT AND MARK

Consider the following matrix: A = ..comm 3 0 0 00 03 0 -5 0-12 -3 12 000-2 a) Find the distinct eigenvalues of A, their multiplicities, and the corresponding number of basic eigenvectors. Number of Distinct Eigenvalues: 1 Eigenvalue: 0 has multiplicity 1 and corresponding number of basic eigenvectors 1 b) Determine whether the matrix A is diagonalizable. Conclusion: A is diagonalizable Question 13 A is diagonalizable A is not diagonalizable sk dom A in the diagonalizablo matrix boloy and P-1AP-D for

Consider the following matrix: A = 1 0-3 -9 -9 -2 2 -6 -18 -18 002 0 0 00 -3 -8 -9 003 10 11 a) Find the distinct eigenvalues of A, their multiplicities, and the dimensions of their associated eigenspaces. Number of Distinct Eigenvalues: 1 Eigenvalue: 0 has multiplicity 1 and eigenspace dimension 1 b) Determine whether the matrix A is diagonalizable. Conclusion: A is diagonalizable A is not diagonalizable SUBMIT AND MARK SAVE AN