y^2+4y-8x+4=0 (x-8)+(y+2)^2=-4
There was only one x... I got kinda confused. ;c
What are you asked to do?
Put it into standard form
@Ria23 You will need a different standard form this time. The last one we did had x^2 and y^2... since this has only one x (like you noticed) this will be a parabola standard form.
>~< Why are there so many, oh my goodness...
\(\large\color{black}{ y^2+4y-8x+4=0 }\) \(\large\color{black}{ y^2+4y+4=8x }\) \(\large\color{black}{ (y+2)^2=8x }\) then divide by 8 on both sides.
\(\large\color{black}{ x=\frac{1}{8}(y+2)^2 }\)
@Ria23 haha, I know. :)
looks like a horizontal parabola.
Why did the 8x get moved? .-.
I added 8x to both sides.
And then the last step, when yhu divide it, why is it 1/8 and not just an 8 in the front?
I divided both sides by 8.
@Ria23 I'm looking up some reference tables for you, are you in an Algebra II class?
Pre-calculus
OK
@jtvatsim in the previous question yhu helped me with, was that a hyperbola?
No that was a circle. But a hyperbola has a similar equation just one of the "squares" is negative and on is positive. I think I found something, are the questions you are working on from a lesson on conic sections?
Yes indeed. c:
OK, I'll upload it in a second
Ok. c:
I have to make some modifications to it so that it makes sense.
Alright. c: Thank yhu so much c:
no worries, almost done :)
there were a bit more of these things than I thought... :)
xD Yhu don't have to do this. But it's really nice of yhu to do it, thank yhu, if yhu don't want to, yhu don't have to. Haha
Got it... all done! :)
and the original version, more detailed.
Thank yhu. n.n
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