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Find the Vertex, Focus, and Directrix of the Parabola $y^{2}=-12 x$

Question 59

Multiple Choice

Find the vertex, focus, and directrix of the parabola.
- $y^{2}=-12 x$
$Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x A) vertex: (0,0) focus: (-3,0) directrix: x=3 B) vertex: (0,0) focus: (3,0) directrix: x=-3 C) vertex: (0,0) focus: (0,-3) directrix: y=3 D) vertex: (0,0) focus: (0,-3) directrix: y=3$

A) vertex: $(0,0)$
focus: $(-3,0)$
directrix: $x=3$
$Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x A) vertex: (0,0) focus: (-3,0) directrix: x=3 B) vertex: (0,0) focus: (3,0) directrix: x=-3 C) vertex: (0,0) focus: (0,-3) directrix: y=3 D) vertex: (0,0) focus: (0,-3) directrix: y=3$

B) vertex: $(0,0)$
focus: $(3,0)$
directrix: $x=-3$

$Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x A) vertex: (0,0) focus: (-3,0) directrix: x=3 B) vertex: (0,0) focus: (3,0) directrix: x=-3 C) vertex: (0,0) focus: (0,-3) directrix: y=3 D) vertex: (0,0) focus: (0,-3) directrix: y=3$
C) vertex: $(0,0)$
focus: $(0,-3)$
directrix: $y=3$
$Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x A) vertex: (0,0) focus: (-3,0) directrix: x=3 B) vertex: (0,0) focus: (3,0) directrix: x=-3 C) vertex: (0,0) focus: (0,-3) directrix: y=3 D) vertex: (0,0) focus: (0,-3) directrix: y=3$

D) vertex: $(0,0)$
focus: $(0,-3)$
directrix: $y=3$
$Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x A) vertex: (0,0) focus: (-3,0) directrix: x=3 B) vertex: (0,0) focus: (3,0) directrix: x=-3 C) vertex: (0,0) focus: (0,-3) directrix: y=3 D) vertex: (0,0) focus: (0,-3) directrix: y=3$

Find the Vertex, Focus, and Directrix of the Parabola y2=−12xy^{2}=-12 xy2=−12x

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Find the Vertex, Focus, and Directrix of the Parabola $y^{2}=-12 x$

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