Let $\mathbf a = \langle -3, 1, -3 \rangle$ and $\mathbf b = \langle 3, 5, 0 \rangle$. Show that there are scalars $s$ and $t$ so that $s \mathbf a + t \mathbf b = \langle 24, 16, 12 \rangle$
You might want to sketch the vectors to get some intuition.

s =
t =