Now let's solve a particular linear system. Suppose we have the system where A = Zi 2. Verify that the eigenvalues and corresponding eigenvectors of matrix A are A = -4, wi - 02 (Note that the eigenvectors can be multiplied by any constant value.) 3. Write the general solution for this linear system of differential equations (i) in the vector form of eq. 1, and (il) explicitly as a(t) and y(t)