Use transformations on the basic functions to write a rule y = f (x) that would produce the given graph.Select one:a. f (x) = 1x+1+21𝑥+1+2b. f (x) = 1x−1+21𝑥−1+2c. f (x) = 1x−1−21𝑥−1−2d. f (x) = 1x+1−2

sformations on the basic functions to write a rule y = f (x) that would produce the given graph.

Draw the graph of f : R → R, f (x) = x2 − 2.b By restricting the domain of f , form two one-to-one functions that have the samerule as f

f(x) = x – 2. Find the inverse of f(x).A.𝑓−1(𝑥)=𝑥−2f −1 (x)=x−2B.𝑓−1(𝑥)=2𝑥f −1 (x)=2xC.𝑓−1(𝑥)=𝑥+2f −1 (x)=x+2D.𝑓−1(𝑥)=2−𝑥f −1 (x)=2−x

Use a graphing utility to construct a table of values for the function. (Round your answers to three decimal places.)x f(x) = 52 −x −2−1 0 1 2

the values of a and b, if the graphs of f (x) and )(1 xf − coincide.