Find the Vertex, Focus, and Directrix of the Parabola $(x-3)^{2}=(y-3)$ A) $\begin{array}{l}\text { vertex: }(3,3) \\\text { focus: }(3,3.25) \\\text { directrix: } y=2.75\end{array}$

Find the vertex, focus, and directrix of the parabola. Graph the equation.
- $(x-3) ^{2}=(y-3)$

A)
$\begin{array}{l}\text { vertex: }(3,3) \\\text { focus: }(3,3.25) \\\text { directrix: } y=2.75\end{array}$


B)
$\begin{array}{l}\text { vertex: }(-3,-3) \\\text { focus: }(-2.75,-3) \\\text { directrix: } x=-3.25\end{array}$


C)
$\begin{array}{l}\text { vertex: }(3,3) \\\text { focus: }(3.25,3) \\\text { directrix: } x=2.75\end{array}$



D)
vertex: $(-3,-3)$
focus: $(-3,-2.75)$
directrix: $y=-3.25$