Question 16 (1 point) Which of the following expressions can be used to determine an average rate of change for the function y = x)? f'(a+h) 0 lim f(a+h) _ f(0.) h>0 h f'(a) Q f(a+ h; f(a) Question 17 (1 point) The derivative of (x4 - 2)5 is Q 5(4x4 - 2)4 Question 18 (1 point) Listed below are three types of functions. Which does not possess a derivative of the same type? 0 cubic function 0 exponential function 0 sinusoidal function Question 19 (1 point) Which of the following is not an equivalent way of expressing the term "derivative?" 0 slope of the tangent 0 average rate of change 0 slope of the curve 0 instantaneous rate of change Question 20 (1 point) Which of the following functions would produce a derivative containing an X's/3 term? O y = x-4/3 O y = x-6/3 O y = X-2/3 O y = X-s/s \fQuestion 22 (1 point) If y = e3x , then the fourth derivative of the function is: l: 6/ Question 23 (1 point) Determine the slope of the tangent to the graph at x = 6.0: _2$ y_ 5 _L 2 Give answers rounded to two decimal places. Your Answer: Answer Question 24 (1 point) If point (a, f(a)) is a critical point of the function y = x), and f\"(a) > 0, then the point Question 25 (1 point) Question 26 (1 point) Determine the slope of the secant to the curve y = 94/53 | 3 between the values of x = -2 and x = 2. Round answer to two decimal places. Your Answer: Answer Question 27 (1 point) The derivative of y = cos2x is Question 28 (1 point) A function y with the property that y = -y" is A Question 29 (1 point) The derivative of y = 5X isquestlon 3U (1 pomt) Determine the slope of the tangent to the graph at x = 6.5: y=5av4 Your Answer: [: Answer Question 31 (1 point) Determine d_y for: a: y =3x + 14.5 Your Answer: [