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A company manufactures and sells x cellphones per week. The weekly pricedemand and cost equations are given below. p = 600 - 0.1x and C(x) = 15,000 + 130x (A) What price should the company charge for the phones, and how many phones should be produced to maximize the weekly revenue? What is the maximum weekly revenue? The company should produce phones each week at a price of $ (Round to the nearest cent as needed.) The maximum weekly revenue is $ -. (Round to the nearest cent as needed.) (B) What price should the company charge for the phones, and how many phones should be produced to maximize the weekly prot? What is the maximum weekly prot? The company should produce ' phones each week at a price of $ 1. '. (Round to the nearest cent as needed.) The maximum weekly prot is $ . 1- (Round to the nearest cent as needed.) x A company manufactures and sells x television sets per month. The monthly cost and price-demand equations are C(x)= 73,000 + 70x and p(x) = 300 - 20 ' 0 S x s 6000. (A) Find the maximum revenue. (B) Find the maximum prot, the production level that will realize the maximum prot, and the price the company should charge for each television set. (C) If the government decides to tax the company $6 for each set it produces, how many sets should the company manufacture each month to maximize its prot? What is the maximum prot? What should the company charge for each set? (A) The maximum revenue is $D. (Type an integer or a decimal.) A deli sells '960 sandwiches per day at a price of $8 each. (A) A market survey shows that for every $0.10 reduction in the price, 40 more sandwiches will be sold. How much should the deli charge in order to maximize revenue? The deli should charge $ ' for a sandwich to maximize revenue. (Round to the nearest cent as needed.) (B) Adifferent market survey shows that for every $0.20 reduction in the original $6 price, 10 more sandwiches will be sold. Now how much should the deli charge in order to maximize revenue? Now the deli should charge $ i ' for a sandwich to maximize revenue. (Round to the nearest cent as needed.) A car rental agency rents 220 cars per day at a rate of $20 per day. For each $1 increase in rate, 5 fewer cars are rented. At what rate should the cars be rented to produce the maximum income? What is the maximum income? The rental agency will earn a maximum income of $l: when it charges $ per day. A commercial cherry grower estimates from past records that if 24 trees are planted per acre, then each tree will yield an average of 36 pounds of cherries per season. If, for each additional tree planted per acre (up to 25), the average yield per tree is reduced by 1 pound, how many trees should be planted per acre to obtain the maximum yield per acre? What is the maximum yield? In order to get the highest yield of l pounds, l trees should be planted per acre