Consider the matrix A = 1 0 2 -1 3 3 2 0 1 (i) Construct the characteristic equation then solve it for the eigenvalues X. Order the eigenvalues such that |A₁|2|A₂| ≥ |A3|. (ii) Find the eigenvectors vi associated with the eigenvalues X₁.

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Q: Q3: Find the eigenvalues of the Matrix: 2 -3 C = 1

A: c=-3210

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A: Here we have given a matrix M of order 2 with its eigenvalue and eigenfunctions.