The graph of y= fx) is shown. 15 The graph of the gradient function, f(x), could be f(x)

Solve

3. Consider the function p(x) = (2x³ − 4x +3) 6. A. If ƒ(x) = 2x³ — 4x + 3 and g(x) = x6, then function p is equal to exactly one of the following: f og or go f. Which is it? Explain. B. Thinking of function p as the appropriate composition of functions from Part A, apply the chain rule for derivatives to compute an expression for p'(x). C. Using the chain rule for the derivative computation in Part B is much more efficient than distributing out the product of the six polynomials multiplied in the original expression of f, simplifying that result, and then computing the derivative of that simplified result using the technique from Exercise 1A. Explain. (Please do not waste your time performing this beastly computation, just explain why it would be much more computationally intensive than what was done in Part B.