Prove that a matrix is diagonalizable if and only if its minimal polynomial has only linear factors. | Numerade

SOLVED:Find the geometric and algebraic multiplicity of each eigenvalue of the matrix A, and determine whether A is diagonalizable. If A is diagonalizable, then find a matrix P that diagonalizes A, and find P^-1 A P. A=[ 19 -9 -6 25 -11 -9 17 -9 -4]

Find the geometric and algebraic multiplicity of each eigenvalue of the matrix A, and determine whether A is diagonalizable. If A is diagonalizable, then find a matrix P that diagonalizes A, and find P^-1 A P. A=[ 5 0 0 1 5 0 0 1 5] | Numerade