Below is the question

An office copier has an initial price of $2, 100. A service contract costs $300 for the first year and increases $40 per year thereafter. It can be shown that the total cost of the copier after n years is given by C(n) = 2,100 + 280n + 20n- The average cost per year for n years is given by C(n) = - C(n) n Complete parts (A) through (D). (A) Find the rational function C. C(n) = 0 (B) Sketch a graph of C for 2 an $ 20. Choose the correct graph below. O A. O B. O C. OD. 1500- 1500- 1500 70 1500 JC 25 25 25 (C) When is the average cost per year at a minimum, and what is the minimum average annual cost? [Hint: Refer to the sketch in part (B) and evaluate C(n) at appropriate integer values until a minimum value is found.] The average cost per year is at a minimum in approximately |years. (Type a whole number.) The minimum average annual cost is approximately $ per year. (Round to the nearest cent as needed.) (D) Graph the average cost function on a graphing calculator and use an appropriate command to find when the average annual cost is at a minimum. The average annual cost is minimum in approximately years. (Round to the nearest integer as needed.)