Answer:
a =

Explanation:
Aside from the standard, quadratic form,

Parabolas can also be written as

Where a is the scale factor, h represents the distance that the parabola has been translated along the x axis, and k represents the distance the parabola has been shifted up and down the y-axis.
Looking at the table, we see that the function appears to be concave up around x = 2. That means that h in this case is 2. The function is shifted down by -4, because the lowest point on the parabola is (2, -4)
Now we have to solve for a using any points on the table besides x = 2
I will use (4, -3) because it's the easiest option
