Find one pair $(x, y)$ of elements of $\mathbb{Z}_{195}$ such that both $\langle x \rangle , \langle y \rangle$ are proper subgroups of $\mathbb{Z}_{195}$, and that $\langle x, y \rangle = \mathbb{Z}_{195}$.

$x =$
$y =$

HINT: 195 is a product of three primes.