Consider the following matrix
210 23
1. Compute the characteristic polynomial of A:
p(x) = det(A - I)
2. Find the eigenvalues of A by solving the equation p(x) = 0. (Hint: you should obtain three distinct values.)
3. For each eigenvalue r you obtained, compute a corresponding eigenvector, by solving
the equation Ay
4. Construct a matrix U having as columns the eigenvectors obtained at point 3. Calculate U-1, the inverse of U.
5. Compute U-1AU and verify that the result is a diagonal matrix, having the eigenvalues of A as its diagonal entries.
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