Find the function $y_1$ of $t$ which is the solution of $$16y'' + 16y' = 0$$ with initial conditions $\quad y_1(0) = 1, \quad y_1'(0) = 0 .$
$y_1 =$

Find the function $y_2$ of $t$ which is the solution of $$16y'' + 16y' = 0$$
with initial conditions $\quad y_2(0) = 0, \quad y_2'(0) = 1 .$
$y_2 =$

Find the Wronskian $$W(t) = W(y_1,y_2).$$
$W(t) =$

Remark: You can find W by direct computation and use Abel's theorem as a check. You should find that W is not zero and so $y_1$ and $y_2$ form a fundamental set of solutions of $$16y'' + 16y' = 0.$$