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Find the vertex, focus, directrix, and focal width of the parabola. x^2 = 12y
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you got the vertex from the form right?
\[4p(y-k)=(x-h)^2\] vertex is \((h,k)\)
which in your case is pretty clear i hope, if not let me know
vertex 0, 0 right?
yes
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and since \(4p=12\) you get \(p=3\) so the focus should be clear too, assuming you know this faces up
again if not, let me know and i will show you
focus 0, 3
yes
and directrix y = -3?
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and how about the directrix?
yes
and the focal width is the easiest, it is \(|4p|\)
which is the width of the parabola at the focus
I have no idea on focal width, they didn't even mention it in the lesson
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so focal width is 12?
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