Each consumer has the following demand for annual visits to Planet Fitness: Q = 100 - P, where Q is the number of visits to Planet Fitness per year and P is the price per visit. In western Maryland, Planet Fitness has a monopoly on the gym market in the area. If the marginal cost of serving each customer is $10 per visit, what is the optimal two-part tariff that Planet Fitness could charge each customer? O Annual fee = $4,050; P= $10 for each visit O Annual fee = $5,000; P= $10 for each visit. O Annual fee = $4,050; P= $0 for each visit. Annual fee = $5,000; P= $0 for each visit.
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- Consider a monopoly market in which the market demand curve is given by P = 240 – 2Q, the marginal revenue curve is MR = 240 – 4Q, the marginal cost curve is MC = 2Q, and there are zero fixed costs. Suppose the government intervenes and turns the market into a competitive market, and all the firms in the market have the same marginal cost curve as the monopolist, MC = 2Q, and zero fixed costs. How much is the resulting gain in total surplus?[12:17]800 600 300 400Assume that the demand for tuna in a small coastal town is given by p = 500,000/q1.5 where q is the number of pounds of tuna that can be sold in a month at p dollars per pound. Assume that the town’s fishery wishes to sell at least 5,000 pounds of tuna per month. a. How much should the town’s fishery charge for tuna in order to maximize monthly revenue? b. How much tuna will it sell per month at that price? c. What will be its resulting revenue?Larry holds a monopoly in the market for pies, with no fixed costs and a constant marginal cost of c = 24. Moe, Curly, and Shemp are the three consumers who have the individual demand curvesq1(p) = 30 - p/ 2, q2(p) = 20 - p/ 3, q3(p) = 10 - p/ 6 a) Now suppose that Larry is a third-degree price discriminator who charges different prices to each consumer by segmenting the market. Suppose that Moe, Curly, and Shemp prefer to eat apple, cherry, and pumpkin pies respectively, and that Larry can make each of these for the same cost c = 24. For each type of pie, find the price pIiII he chargesand the quantity qIiII he sells. b) Find the surplus to consumers CSIII and producers PSIII under market segmentation as well as the deadweight loss DWLIII . How much surplus CSIiII goes to each consumer? c) Which of these equilibria are efficient? Which is best for the consumers, and which is best for the producer?
- Each consumer has the following demand for annual visits to a park is: Q = 100 - P, where Q is the number of visits to the park per year and P is the price per visit. In Kentucky, this particular park has a monopoly on the park market in the area. If the marginal cost of serving each customer is $10 per visit, what is the optimal two-part tariff that this park could charge each customer? Answer OptionsAnnual Fee = $4050; P= $10 for each visit Annual Fee = $4050; P= $0 for each visit Annual Fee = $5000; P= $10 for each visitAnnual Fee = $5000; P= $0 for each visitSuppose that Eric has a Magazine monopoly. The following table gives Eric's demand and costs per month for subscriptions to basic cable: Price Quantity Total Revenue Marginal Revenue Total Cost Marginal Cost $27 3 $56 26 4 73 25 5 91 24 6 110 23 7 130 22 8 151 a. If Eric wants to maximize profits, what price should it charge, and how many Magazine subscriptions per month should it sell? How much profit will Eric make? Suppose the local government imposes a $45 per month tax on Magazine companies. b. What price should Eric now charge, and how many subscriptions should it sell? What will its profits be?Each consumer has the following demand for annual visits to Planet Fitness: Q = 100 - P, where Q is the number of visits to Planet Fitness per year and P is the price per visit. In western Maryland, Planet Fitness has a monopoly on the gym market in the area. If the marginal cost of serving each customer is $10 per visit, what is the optimal two-part tariff that Planet Fitness could charge each customer? Annual fee = $4,050; P = $10 for each visit Annual fee = $5,000; P = $0 for each visit. Annual fee = $4,050; P = $0 for each visit. Annual fee = $5,000; P = $10 for each visit.
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- Each consumer has the following demand for annual visits to Planet Fitness: Q = 200 - P (or P = 200 - Q), where Q is the number of visits to Planet Fitness per year and P is the price per visit. In western Maryland, Planet Fitness has a monopoly on the gym market in the area. If the marginal cost of serving each customer is $10 per visit, what is the optimal two-part tariff that Planet Fitness could charge each customer? Annual fee = $18,050; P = $0 for each visit. Annual fee = $20,000; P = $0 for each visit. Annual fee = $18,050; P = $10 for each visit. Annual fee = $20,000; P = $10 for each visit.Profit maximization and loss minimization BYOB is a monopolist in beer production and distribution in the imaginary economy of Hopsville. Suppose that BYOB cannot price discriminate; that is, it sells its beer at the same price per can to all customers. The following graph shows the marginal cost (MC), marginal revenue (MR), average total cost (ATC), and demand (D) for beer in this market. Place the black point (plus symbol) on the graph to indicate the profit-maximizing price and quantity for BYOB. If BYOB is making a profit, use the green rectangle (triangle symbols) to shade in the area representing its profit. On the other hand, if BYOB is suffering a loss, use the purple rectangle (diamond symbols) to shade in the area representing its loss. Suppose that BYOB charges $2.75 per can. Your friend Rajiv says that since BYOB is a monopoly with market power, it should charge a higher price of $3.00 per can because this will increase BYOB’s profit. Complete the…. Profit maximization and loss minimization BYOB is a monopolist in beer production and distribution in the imaginary economy of Hopsville. Suppose that BYOB cannot price discriminate; that is, it sells its beer at the same price per can to all customers. The following graph shows the marginal cost (MC), marginal revenue (MR), average total cost (ATC), and demand (D) for beer in this market. Place the black point (plus symbol) on the graph to indicate the profit-maximizing price and quantity for BYOB. If BYOB is making a profit, use the green rectangle (triangle symbols) to shade in the area representing its profit. On the other hand, if BYOB is suffering a loss, use the purple rectangle (diamond symbols) to shade in the area representing its loss. Suppose that BYOB charges $2.50 per can. Your friend Clancy says that since BYOB is a monopoly with market power, it should charge a higher price of $3.00 per can because this will increase BYOB’s profit. Complete the…