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(Solved): 1. Find all eigenvalues and all the corresponding eigenvectors of the matrix A=300120 ...




1. Find all eigenvalues and all the corresponding eigenvectors of the matrix
\[
A=\left[\begin{array}{ccc}
-3 & -1 & 0 \\
0 &
1. Find all eigenvalues and all the corresponding eigenvectors of the matrix 2. Use your answer in part (1) to determine whether matrix is diagonalizable or not. If matrix is diagonalizable, then find an invertible matrix and a diagonal matrix so that You do not need to compute , you only need to show thât the matrix you found is invertible. If matrix is not diagonalizable, then explain why.


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