MuffinMan
Juno 15/4/08 :)
Helppppppppppppppp
You divide the coefficient of y by 4 (from the equation: 8 = 4a, therefore a = 8/4), and then you get a (in this case, a = 2).x² = 8y. What is the focal length?
The focal length is equal to the negative of the directrix (in this case, +5), since a parabola is defined as a point that moves so that it is equidistant from a fixed point (focus) and a straight line (directrix). Thus, the focal length is equal to the distance of the directrix from the focus.A parabola has its vertex at the origin and directrix at y = -5. What is its focal length?
You subtract the value for the directrix from the y-value of the vertex (i.e. 2 - 0) for the same reason as given above. Here, a = 2.A parabola has its vertex at (3,2) and has a directrix of y = 0. What is its focal length?
dude, i'm pretty sure that if you add 16 to -4, you get 12 and not 10Trev said:(x-4)<sup>2</sup>-16=y-4
(x-4)<sup>2</sup>=y+10