Apply two iterations of the Symmetric Power method to the matrix -1 1 4 -2 -2 using x(0) corresponding unit eigenvector. (1,0,0)' to find the approximate dominant eigenvalue u2) and the

Determine all nn symmetric matrices that have 0 as their only eigenvalue.

Explain how to find a basis for the eigenspace associated to the eigenvalue -4 in the matrix 4x4 Matrix:  -7 0 3 6 4 -4 -4 -8 -4 0 0 8 0 0 0 -4

Determine the geometric multiplicity and the algebraic multiplicity of the eigenvalues of the matrix - (69) 0 Hopefully see what happens when a=0 when = 1 and when a is different from the previous values