Chelsea is trying to find the equation of a quadratic that has a focus of (1, 3) and a directrix of y = −3. Describe to Chelsea your preferred method for deriving the equation. Make sure you use Chelsea's situation as a model to help her understand.
@trevorttreesh
http://hotmath.com/hotmath_help/topics/finding-the-equation-of-a-parabola-given-focus-and-directrix.html this might help you
I have seen that but, I still dont understand it
thats all i got on that one
@tkhunny
@austinharding @austinL
Start with the Vertex. It is exactly between the focus and the vertex.
So, -1?
No, not quite. It should be the coordinates of a point. Directrix of y = -3 indicates a vertical parabola. It opens up or down. Focus (1,3) now indicates three things: 1) Axis of symmetry is x = 1 2) Focus is (1,0) 3) Parabola opens UP.
okay, so what would be the next step to this?
Have you a standard form of a parabola? Usually (x-h)^2 = 4p(y-k) or something like that. Find it and present it and we can fill in the pieces.
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