Hi guys, I need some help with the following exercise

Consider the Guassian intergers. Let J be an ideal of Z[i]. Prove that the quotient Z[i]/J is a field of 9 elements.

J= $\displaystyle $\J = \left\{ {a + bi \in \mathbb{Z}\left[ i \right]:\left. 3 \right|a \wedge \left. 3 \right|b} \right\}\$

I know the quotient is a field but I donīt know why is has 9 elements.