The parabola opens down with axis of symmetry $x=1$. Therefore, point $B$ is closer the axis of symmetry than point $C$, and point $C$ is closer the axis of symmetry than point $A$ 
Given that the points $A(-2, y\_1)$, $B(0, y\_2)$ and $C(3, y\_3)$ are all on the graph of $f(x)=-2x^{2}+4x+m$, then the relationship among $y\_1$, $y\_2$ and $y\_3$ is: 
Options:
A) $y\_2 \textgreater{} y\_3\textgreater y\_1$ 
B) $y\_1~\textgreater{} y\_3\textgreater y\_2$ 
C) $y\_2 \textgreater{} y\_1\textgreater y\_3$ 
D) $y\_3~\textgreater{} y\_2\textgreater y\_1$ 