Find the vertex, focus, and directrix of the parabola.
-$x^{2}=-8 y$

A) vertex: $( 0,0 )$ focus: $( 0,2 )$ directrix: $y = - 2$
B) vertex: $( 0,0 )$ focus: $( - 2,0 )$ directrix: $x = 2$
C) vertex: $ (0,0) $ focus: $ (0,-2) $ directrix: $ y=2 $
D) vertex: $ (0,0) $ focus: $ (2,0) $ directrix: $ x=-2 $

Question

Find the vertex, focus, and directrix of the parabola.
-$x^{2}=-8 y$

A) vertex: $( 0,0 )$ focus: $( 0,2 )$ directrix: $y = - 2$ 
B) vertex: $( 0,0 )$ focus: $( - 2,0 )$ directrix: $x = 2$ 
C) vertex: $ (0,0) $ focus: $ (0,-2) $ directrix: $ y=2 $ 
D) vertex: $ (0,0) $ focus: $ (2,0) $ directrix: $ x=-2 $

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The Answer of Find the vertex, focus, and directrix of the parabola.
-$x^{2}=-8 y$

A) vertex: $( 0,0 )$ focus: $( 0,2 )$ directrix: $y = - 2$ 
B) vertex: $( 0,0 )$ focus: $( - 2,0 )$ directrix: $x = 2$ 
C) vertex: $ (0,0) $ focus: $ (0,-2) $ directrix: $ y=2 $ 
D) vertex: $ (0,0) $ focus: $ (2,0) $ directrix: $ x=-2 $

Find the Vertex, Focus, and Directrix of the Parabola x2=−8yx^{2}=-8 yx2=−8y

Find the Vertex, Focus, and Directrix of the Parabola $x^{2}=-8 y$