The profit (in dollars) from the sale of x lawn mowers is P(x) = 80x - 0.08x- - 750. (A) Find the average profit per mower if 50 mowers are produced. (B) Find the marginal average profit at a production level of 50 mowers, and interpret the results. (C) Use the results from parts (A) and (B) to estimate the average profit per mower if 51 mowers are produced. (A) If 50 mowers are produced, the average profit per mower is $ (Round to the nearest cent as needed.) (B) The marginal average profit at a production level of 50 units is $ per mower. (Round to the nearest cent as needed.) Choose the correct interpretation of P'(50) = $0.22 per mower. A. At a production level of 50 mowers the average profit is increasing at a rate of $0.22 per mower. OB. At a production level of 50 mowers a unit increase in production will increase the total profit by $0.22 per mower. O C. At a production level of 50 mowers the average profit is $0.22 per mower. (C) Using parts (A) and (B), the estimate of the average profit per mower if 51 mowers are produced is { (Round to the nearest cent as needed.)