1. The problem statement, all variables and given/known data I want to prove that the eigenvectors corresponding to the 0 eigenvalue of hte matrix is the same thing as the kernel of the matrix. 2. Relevant equations A = matrix. L = lambda (eigenvalues) Ax=Lx 3. The attempt at a solution Ax = 0 is the nullspace. Ax = Lx Lx = 0. L= 0. the eigenvectors corresponding to the 0 eigenvalue are the same as the nullspace. Is this a sufficient enough proof?