Transform the the second-order initial-value problem y" +y – 4y' = 0, for 0 <t< 1, with y(0) = -1, y' (0) = 4 into a system of first order initial-value problems, and use the Runge-Kutta method of order 4 of system

Transform the the second-order initial-value problem y" +y – 4y' = 0, for 0