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all parabolas that have the axis of symmetry along the x axis look like this 4p(x-h) = (y-k)^2
(h,k) is the vertex |p| = distance from vertex to focus
parabola formula is (y-k)^2 = +/- 4a ( x-h ) if it is going right or left and (x-h)^2 = +/- 4a (y-k) if it is up or downward
thats the given formula that i write above
focus F is at the point (h+p,k) since we're told that F is at the origin, this means (h+p,k) = (0,0) h+p = 0 k = 0
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please use the fomula i wrote
ok so instead of 'p', use 'a'
yes, so before we solve it, we need to identify it it is right/left or up/downward
what is our graph?
|dw:1461394156685:dw|
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the parabola looks like this |dw:1461394172236:dw|
why it looks like that the graph
or like this |dw:1461394190679:dw|
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