very good.... except for the fact that the address is not for my problem .-. @halorazer
OpenStudy (anonymous):
No, it's not. I didn't say I'd give you the answer.
OpenStudy (lovelyharmonics):
i didnt ask for an answer
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OpenStudy (anonymous):
If you follow the steps given then you could use them for your own question doe
OpenStudy (lovelyharmonics):
nuuu it dosen't because i don't speak math and i do not understand where to get the letters from it explains half way.stating that y is the directrix but it doesn't explain for x, h, p, nor k
ganeshie8 (ganeshie8):
start by finding the vertex
OpenStudy (lovelyharmonics):
wouldnt that be 0?
ganeshie8 (ganeshie8):
focus at (5, 0) and a directrix at x = -5.
vertex lies exactly half way between focus and directrix
so vertex = (5-5/2, 0) = (0,0)
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ganeshie8 (ganeshie8):
yes !
OpenStudy (lovelyharmonics):
and then what do i do c:
ganeshie8 (ganeshie8):
OpenStudy (lovelyharmonics):
wait is 0 x, h, p or k?
ganeshie8 (ganeshie8):
since the parabola is centered at origin, you can use the equation from second column in attached table..
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ganeshie8 (ganeshie8):
vertex = (h, k) = (0, 0)
ganeshie8 (ganeshie8):
\(\large x = \dfrac{1}{4c}y^2\)
OpenStudy (lovelyharmonics):
so its 1/20y^2
ganeshie8 (ganeshie8):
Correct !!
OpenStudy (lovelyharmonics):
thank you c:
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ganeshie8 (ganeshie8):
np :)
OpenStudy (lovelyharmonics):
do you have any more of those pictures for hyperbolas or ellipses
ganeshie8 (ganeshie8):
yes i have them for all conics
OpenStudy (lovelyharmonics):
can i please have those c:
ganeshie8 (ganeshie8):
parabola with vertex at origin (0, 0)
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ganeshie8 (ganeshie8):
parabola with vertex anywhere (h, k)
ganeshie8 (ganeshie8):
ellipses centered at origin (0,0)
ganeshie8 (ganeshie8):
ellipse centered anywhere (h, k)
ganeshie8 (ganeshie8):
hyperbola centered at origin (0,0)
ganeshie8 (ganeshie8):
hyperbola centered anywhere (h, k)
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