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Find the standard form of the equation of the parabola with a focus at (0, -2) and a directrix at y = 2.
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lol no one likes these conic section problems, do they?
but it is real real easy
do you now what the parabola looks like? if so, we can do it in like 15 seconds
Yes. I think so.
open up, down, left or right?
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|dw:1433210682010:dw|
Opens down?
I'm not so sure now.
yes it iopens down
and the vertex is exactly half way between the focus and the directrix
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so it is evidently at \((0,0)\) making your equation look like \[4py=x^2\]
all you need is \(p\) which is the distance between the focus and the vertex (or the vertex and the directrix) which is clearly 2 final answer \[-8y=x^2\]
Thanks!
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