What is the equation of a parabola that has a vertical axis, passes through the point (–1, 3), and has its vertex at (3, 2)? x= –y2/16+6y/16–41/16 y= –x2/16+6x/16–41/16 y=x2/16–6x/16+41/16 x=y^2/16–6y/16+41/16
x= –y^2/16+6y/16–41/16 y= –x^2/16+6x/16–41/16 y=x^2/16–6x/16+41/16 x=y^2/16–6y/16+41/16
hey
\[x=-\frac{ x^2 }{ 16 }+\frac{ 6y }{ 16}-\frac{ 41 }{ 16}\]
Thats how a is set up
Okay.
The standard equation of a parabola is given by
yea
getting sleepy
trying to fight it
been waiting all night
Waiting for what? lol
I'm going to find this answer before I go to sleep and for the day over with
if I write your parabola as below: y=ax^2+bx+c then I can write this: -b/2a=-1
so It is neither A or D
sorry, can you check your data?
if the vertical axis of your parabola has to pass at (-1,3), than the x-coordinate of the vertex has to be equal to -1
I was just looking at the x and y values
|dw:1429088353244:dw| for example or: |dw:1429088410993:dw|
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