Please help. I am totally lost!!!!! Identify the vertex, focus, and directrix of the parabola with the equation x^2 – 6x – 8y + 49 = 0.
put it into the form for a parabola.
In standard form, it would be (x-3)^2=8(y-5), right???
Putting it in vertex from is where I have trouble
use this!
can you explain what p is???
I really would like to put it into vertex form, though (it makes more sense)
did you look at the attachment? it explains everything.
I did, but it is a little confusing (to me). Is p in this one like 1/(4c) in vertex form??
@Spacelimbus can you help me???
do you know how to "complete the square"??
@kausaralley I tried and got (x-3)^2=8(y-5) in standard form. What I really want to know is if y=1/8(x-3)^2-5 is correct vertex form.
@kausarsalley
i don't think so you are supposed to get a value i am going to help you through the procedure if you want
okay
basically, I did this: x^2-6x+9-8y+49=9 x^2-6x+9=8y-49+9 (x-3)^2=8y-40 and then factored the right side
Please help me @phi @Directrix @experimentX
All I really want to know is how to put it into vertex form. I think I can do the rest from there.
sorry ... was busy around.
(x-3)^2=8(y-5)
how do I put it into vertex form????
vertex ... 3, 5
Okay, but I want to make sure I understand this. Basically, how did you get that answer???
Sorry to nag.
(x-3)^2=8(y-5) 3 5
The reason I wanted to use the vertex form is because I can find the directix and focus from it. How would you go about that with this??
I don't know I almost forgot everything about conics .. let's see what I can do.
|dw:1363279524967:dw| how do you find it's directrix?
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