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

Question 139

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Find the vertex, focus, and directrix of the parabola.
- y2=12xy^{2}=-12 x
 Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x     A)   \begin{array}{l} \text { vertex: }(0,0)  \\ \text { focus: }(-3,0)  \\ \text { directrix: } x=3 \end{array}      B)   \begin{array}{l} \text { vertex: }(0,0)  \\ \text { focus: }(3,0)  \\ \text { directrix: } x=-3 \end{array}     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\begin{array}{l}\text { vertex: }(0,0) \\\text { focus: }(-3,0) \\\text { directrix: } x=3\end{array}
 Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x     A)   \begin{array}{l} \text { vertex: }(0,0)  \\ \text { focus: }(-3,0)  \\ \text { directrix: } x=3 \end{array}      B)   \begin{array}{l} \text { vertex: }(0,0)  \\ \text { focus: }(3,0)  \\ \text { directrix: } x=-3 \end{array}     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\begin{array}{l}\text { vertex: }(0,0) \\\text { focus: }(3,0) \\\text { directrix: } x=-3\end{array}
 Find the vertex, focus, and directrix of the parabola. - y^{2}=-12 x     A)   \begin{array}{l} \text { vertex: }(0,0)  \\ \text { focus: }(-3,0)  \\ \text { directrix: } x=3 \end{array}      B)   \begin{array}{l} \text { vertex: }(0,0)  \\ \text { focus: }(3,0)  \\ \text { directrix: } x=-3 \end{array}     C)  vertex:  ( 0,0 )   focus:  ( 0 , - 3 )   directrix:  y = 3     D)  vertex:  ( 0,0 )   focus:  ( 0 , - 3 )   directrix:  y = 3
C) vertex: (0,0) ( 0,0 )
focus: (0,3) ( 0 , - 3 )
directrix: y=3y = 3
11ed81f4_181c_1451_a8e7_855e330b9a6b_TB7697_11

D) vertex: (0,0) ( 0,0 )
focus: (0,3) ( 0 , - 3 )
directrix: y=3y = 3
11ed81f4_2ae3_d193_a8e7_57b70adb3a10_TB7697_11


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