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Find the two numbers which minimize P : my, the product of two numbers, given their difference is 46, than is .7: y : 46.

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Find the two numbers which minimize P : my, the product of two numbers, given their difference is 46, than is .7: y : 46. Enter your two numbers as a comma separated list, e.g. 2, 3. Thetwo numbers are The revenue, in dollars, from selling :2; items is R(m) = 550:2; m2, and the total cost, in dollars, is C(m) = 75 + 71:. Write a function that gives the total profit earned, and find the quantity which maximizes the profit. Profit, P(.1:) : Ll The quantity maximizing profit is m :' ' items. The maximum profit isl 'dollars. (Round to two decimal places as needed.) A company determines that in order to sell as items the price per item, in dollars. must be p09) : 1350, The company also determines that the total cost, in dollars, to produce :1: items is given by C(x) : 5400 + 450:1: + 0.6922. How many items must the company produce and sell in order to maximize profit? The company must produce and sell a: :' litems to maximize profit. (Round to three decimal places as needed.) A company manufacturers and sells m electric drills per month. The monthly cost and pricedemand equations in dollars are C(05) : 70000 + 8050, 11(32): 180 % 0 g a: g 5000. (A) Find the production level that results in the maximum revenue. Production Level = l l (B) Find the production level that results in the maximum profit. Numberot drills =' l (C) Find the price that the company should charge for each drill in order to maximize profit. Price = l I A company runs food service concessions for sporting events throughout the country. Their marketing research department chose a particular football stadium to test market a new jumbo hot dog. It was found that the demand for the new hot dog is given approximately by 33:8 1n(a:), 1 5:23:500, where m is the number of hot dogs (in thousands) that can be sold during one game at a price ofp dollars. If the company pays 1 dollar for each hot dog, how should the hot dogs be priced to maximize the profit per game? Price in dollars =

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