Algebraically, construct a line that goes through the vertex, the focus, and the discriminant
I'm not sure if we have a point called the "discriminant".
Like this:|dw:1411386997220:dw|
@ParthKohli , help
I would be guessing we would need an equation equal to: \[y=mx+c\]
If you want to construct a straight line algebraically, it's simple: you've got to know the location of those two points.
It is a straight line
I just suck at drawing ;)
lol what you want , I didn't get
I need to find, algebraicly, how to construct a line that cuts through the vertex, the focus AND the dirictrix of a parabola. The line is straight.
I believe the equation is\[x = -b/2a\]
I think we would have to use the equation: \[y=mx+c\] Since we know there is no gradient, \(m=1\), right? And since it is straight (And I know that it cuts the y axis at 4), the \(c\) value is 4?
I know the value of vertex. (4,4)
Have you been specifically given a parabola?
Yes. its formula is: \[x=0.6(y-4)^2+4\] Or \[y=\pm\sqrt{\frac{x-4}{0.6}}+4\]
@ParthKohli?
@No.name @iGreen Help!
Help @perl !
@iGreen HELP!
I have no idea..sorry :(
Oh :( Do you know anybody that will @iGreen ?
No..sorry. I know one person, but he's offline.. (@phi )
what would you like help with
i think theres a typo in your question, it should say, go through focus, vertex and directrix
not discriminant
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