SOLUTION: Tell whether the graph opens up or down. Find the coordinates of the vertex. Write an equation of the axis of symmetry.
y=-9x(to the 2nd power) I don't know how to type to the 2
Algebra ->
Quadratic Equations and Parabolas
-> SOLUTION: Tell whether the graph opens up or down. Find the coordinates of the vertex. Write an equation of the axis of symmetry.
y=-9x(to the 2nd power) I don't know how to type to the 2
Log On
Question 2128: Tell whether the graph opens up or down. Find the coordinates of the vertex. Write an equation of the axis of symmetry.
y=-9x(to the 2nd power) I don't know how to type to the 2nd power on the computer Answer by matthew_sessoms(39) (Show Source):
Anytime the x^2 term is a negative it is going to open down. Anytime the x^2 term is positive it is going to open up.
So, this parabola opens down.
Since there is only 1 term, which is 9x^2, we really can't complete the square. However, we could say . This is in the form of y=a(x-h)^2+k, where (h,k) is the vertex and x=h is the axis of symmetry.
So, (0,0) is the vertex...
x=0 is the axis of symmetry.