The quadratic function f(x) has a vertex at (9, 8) and opens upward. if g(x) = 4(x − 8)2 + 9, which statement is true? the maximum value of f(x) is greater than the maximum value of g(x). the maximum value of g(x) is greater than the maximum value of f(x). the minimum value of f(x) is greater than the minimum value of g(x). the minimum value of g(x) is greater than the minimum value of f(x). nextreset

Now, notice g(x), and recall that



that simply means that the vertex for g(x) is at   

both parabolas are opening upwards, so they look like a "bowl", from up it goes down down down and reaches the vertex the goes back up up up.

the lowest point or vertex is a minimum, as low as it gets, so, which one is greater then?  f(x)'s which is (9, 8)   or g(x)'s which is (8, 9) ?

It’s perpendicular

Step-by-step explanation:

If the slopes are the same and the y-intercepts are different, the lines are parallel. If the slopes are different, the lines are not parallel. Unlike parallel lines, perpendicular lines do intersect.