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Divide  x 3 + 2 x 2 – 3 x + 4     by  x – 7 .

The vertical asymptotes for the graph below are in the form of x=a where a is a real number. Enter the largest value of a. Only enter the number. y = 9 x 2 – 25

Select EACH equation that is a vertical asymptote for the given function. (careful….) y = x 2 – 16 x 2 – 9 x + 4

Given,  f ( x ) = x 2 – 9 x       a n d     g ( x ) = 3 x + 5 Find f(x3) and g(2x-1).

How are the two functions related? f ( x ) = x – x ,             g ( x ) = – x + x

Consider the two graphs, f(x)=x2   and g(x)=–(x-5)2-2 How would you shift f(x) to get g(x)?

Look at the graph of each function below. Then select EACH function that is a one to one function.

Select each graph if the relation represents the variable y as a function of x. 

Choose the most correct set of steps to find the inverse of, f ( x ) = x – 1 x + 3

For the given function, match each to its best description. y = x 3 – 8 2 x – 6 x x – 2 ( x – 3 ) x + 1