(1 point) Write the equation in the form y' = f(y/) then use the substitution y = zu to find an implicit general solution. Then solve the initial value problem. 6y2 + 5x2 y - , y(1) = 1 The resulting differential equation in r and u can be written as cu' which is separable. da Separating variables we arrive at du Separating variables and and simplifying the solution can be written in the form u- + 1 = Of() where C is an arbitrary constant and f(I) = Transforming back into the variables i and y and using the initial condition to find @ we find the explicit solution of the initial value problem is