3. Find a matrix that has eigenvalues of = 3, –4 and corresponding eigenvalues v = -3

The matrix A = has eigenvalues λ = 1, 2, 3, 4. Is - B -4 5 5 5 -6 26 6 -7 0 3 7 -8 5 5 9 = -3 55 5 -6 3 6 6 -7 0 4 7 -8 5 5 10 diagonalizable? Without calculating eigenvectors or eigenvalues, explain why or why not (you will lose points if you calculate eigenvectors or eigenvalues).

Determine if v is an eigenvector of the matrix A. Select an Answer ✓ 1. -3 -4 -E-D] = 20 15 A = Select an Answer A = Select an Answer 10 -2 -RED V= 3 5 A = 7 -4 2. 6 -3 3. 3 , V = 3 -1 -1 6 [9] 2