Find the general solution to the homogeneous differential equation $$\frac{d^2y}{dt^2} - 0\frac{dy}{dt} + 0y = 0$$
The solution has the form $$y = C_1 f_1(t) + C_2 f_2(t)$$ with $f_1(t) =$ and $f_2(t) =$
Left to your own devices, you will probably write down the correct answers, but in case you want to quibble, enter your answers so that $f_1(0) = 1, f_2(2) = 2$.