Suppose inverse demand is given by the following: P = 40 - 0.5Q There are two firms each with the same marginal cost. Marginal Cost is 10. Under Cournot competition, what is the output for firm one? 10 20 25 30
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- Suppose three firms compete in a homogeneous-product Cournot industry. The market elasticity of demand for the product is −2, and each firm’s marginal cost of production is $50. What is the profit-maximizing equilibrium price?Suppose the demand for pizza in a small isolated town is p = 10 - Q. There are only two firms, A and B, and each has a cost function TC = 2 + q. Determine the Cournot equilibrium Note:- Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. Answer completely. You will get up vote for sure.A market is served by two firms in Cournot competition, each with a constant marginal cost of $100. The market inverse demand curve is P = 2,000 – 50 Q, where Q is the total market output produced by the two firms, q 1 + q 2. What is Firm 1's reaction function? A. q1 = 400 – 100q2 B. q1 = 19 – 0.5q2 C. q1 = 400 – 0.2P D. q1 = 210 – q2
- Consider two identical firms (firm 1 and firm 2) that face a linear market demand curve. Each firmhas a marginal cost of zero and the two firms together face demand: P = 50 - 0.5Q, where Q = Q1 +Q2. Find the Cournot equilibrium quantity and market price for each firm.Suppose there are just two firms, 1 and 2, in the oil market and the inverse demand for oil is given by P = 60 – Q. The marginal cost for each firm is €30. What price should Firm 2 charge at the Cournot equilibriumplease solve the question completely. Suppose an industry consists of two firms that compete in prices. Each firm produces one product. The demand for each product is as follows: q1 = 25 - 5p1 + 2p2 q2 = 25 - 5p2 + 2p1 The cost functions are C(qi) = 2 + qi for i = 1; 2. (a) Are the products produced by these firms homogenous or differentiated? (b) Find the best response function for each rm. (c) How does the price firm 1 sets change with its belief about the price of its competitor\'s product? (d) What are the Nash equilibrium prices? (e) What is the percentage markup of price over marginal cost here (this is called the Lerner index)? Do the firms have market power? Why does the Bertrand paradox of zero variable duopoly profits apply here? (f) Suppose the firms merged. What is the new price of products 1 and 2? (g) Explain intuitively why the price is higher under monopoly than under Bertrand duopoly? (h) Are total monopoly profits higher or lower than the sum of Bertrand duopoly…
- Suppose that Raleigh and Dawes are the only sellers of bicycles in the UK. The inverse market demand function for bicycles is ?(?)=200−2?. Both firms have the same total cost function: ??(?)=12? and the same marginal cost: ??(?)=12.Suppose this market is a Stackelberg oligopoly and Raleigh is the first mover.a) Write down a formula for the reaction function of Dawes.b) Calculate the equilibrium quantity that each firm produces and the equilibrium price in the market.c) At the Stackelberg equilibrium, how much profit does each firm make?Suppose now that the two firms decide to act like a single monopolist.a) What will the total quantity of bicycles sold in the market be and what will the equilibrium price be? Represent the profit maximisation problem on a graph and indicate the price and quantity at the equilibrium.b) Calculate the total profit made by the two firms when they act like a monopoly. Compare it with the total profit they were making in the Stackelberg oligopoly.c) For the…Consider an industry with only two firms: firm A and firm B. The industry’s inverse demand is P(Q) = 400 − 1/10Q where P is the market price and Q is the total industry output. Each firm has a marginal cost of $10. There are no fixed costs and no barriers to exit the market. Suppose that the two firms engage in Cournot competition. Find the equilibrium price in the industry, the equilibrium outputs, as well as the profits for each firm.Two firms compete under Cournot competition with constant marginal costs c_1 = 9 and c_2 = 3. The market demand is P=24-Q. a) Compute the market share of each firm, the market price, and the total quantity produced in the market. b) Compute the HHI index. c) Compute the Lerner index.
- Use this information for this and the next question: The market inverse demand curve is given by P(Q) = 100 - 0.02Q, where Q is the total output in the industry. The dominant firm in this industry has costs given by TC(q) = 40q. In addition, there are 25 small firms. These firms are known as the 'competitive fringe' of the market. These small firms all take as given the price established by the dominant firm in the industry. All small firms have the same cost function: TC = 60q + q2. If the dominant firm's quantity is 1000 units, the market price will be a) 80 B) 70 C) 75 D) 85 E) None of the aboveReference the following information about the market demand function for questions 1 to 15. These questions are on different types of market structures – monopoly, perfect competition, Cournot oligopoly market, and the Stackelberg oligopoly market. The market demand function is given the following equation: P = 2000 – Q where Q is the industry’s output level. Suppose initially this market is served by a single firm. Let the total cost function of this firm be given the function C(Q) = 200Q. The firm’s marginal cost of production (MC) is equal to the firm’s average cost (AC): MC = AC = 200. What is the difference in the industry output levels produced by the perfectly competitive industry (Qc) and the monopoly (Qm) industry? Group of answer choices Qc - Qm = 900 units Qc - Qm = 1800 units Qc - Qm = - 900 units Qc - Qm = 600 unitsConsider an industry with only two firms: firm A and firm B. The industry’s inverse demand is P(Q) = 400 − 1/10Q where P is the market price and Q is the total industry output. Each firm has a marginal cost of $10. There are no fixed costs and no barriers to exit the market. Suppose the two firms engage in Stackelberg competition, with firm A moving first, and firm B moving second. Find the equilibrium price in the industry, the equilibrium outputs, as well as the profits for each firm
