From the equation of a parabola...
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From the equation of a parabola...

[From: ] [author: ] [Date: 11-06-10] [Hit: ]
The directrix is x = -p, or x=2.Because y is squared, the axis of symmetry is the x-axis.Remember that if you are also supposed to graph this that it is a horizontal parabola that opens to the left and the vertex is at (0,0).......
From the equation of a parabola identify the focus, directrix, and axis of symmetry.
x = (-1/8)y^2
Thanks for your help!

-
Take the original equation and multiply -8 by both sides to get

-8x = y²

This is now the equation for a parabola

y² = 4px

Where p = -2.

The focus is (p,0), or (-2,0).

The directrix is x = -p, or x=2.

Because y is squared, the axis of symmetry is the x-axis.

Remember that if you are also supposed to graph this that it is a horizontal parabola that opens to the left and the vertex is at (0,0).

:)
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