Given that λ = -1 is an eigenvalue of the matrixreduce the augmented matrix M = [A − (−1)*...

Given that λ = -1 is an eigenvalue of the matrix

reduce the augmented matrix M = [A − (−1)*eye(3), zeros(3,1)] and interpret the result to find the associated eigenvector. Use null (A − (−1) *eye (3), ‘r’) and compare results. Perform similar analysis for the remaining eigenvalues, λ = −2 and λ = 3.