Given that λ − 1 is an eigenvalue of matrixreduce the augmented matrix M = [A − 1*eye(4),...

Given that λ − 1 is an eigenvalue of matrix

reduce the augmented matrix M = [A − 1*eye(4), zeros(4, 1)] and interpret the result to find a basis for the associated eigenspace. Use null (A − l*eye(4), ‘r’) and compare the results. Perform similar analysts for the remaining eigenvalue, A = −2. Clearly state the algebraic and geometric multiplicity of each eigenvalue.