Scenario: Two identical firms make up an industry (duopoly) in which the market demand curve is represented by Qd=5,000-4P, and the marginal cost (MC) is constant and equal to $650. Suppose the two firms decide to cooperate and collude; resulting in the same amount of production for each firm. What is the profit-maximizing price and output for the industry?
Price = $300; Q= 2,000 units |
Price = $400, Q= 5,000 units |
Price = $950; Q= 1,200 units |
Price = $600, Q= 1,500 units |
Scenario: Two identical firms make up an industry (duopoly) in which the market demand curve is...
An industry consists of two firms with identical demand function ? = 100 − ??, where ?? = ?1 + ?2. Both firms have identical cost ?? = 40??, where ? = 1,2. Both firms pay attention to the behaviour of their competitor in determining the output produced, and both firms make their decision simultaneously (no one moves first). (a) If both firms decide to compete in determining their outputs, find the profit maximizing q and P and calculate the...
Suppose there is a duopoly of two identical firms, A and B, facing a market inverse demand of ?=640−2?, and cost functions of ?? =40?? and ?? =40?? respectively. Find the Cournot-Nash equilibrium and profit for each firm. Suppose that A acts as the leader in a Stackelberg model and B responds. What are the respective quantities and profits of each firm now? Is it advantageous to move first? What are the prices, quantities and profits for the firms if...
Problem 1: Suppose that the market demand function is given by q-80-2p. All firms in the industry have marginal cost of 10 and no fixed cost. In this problem, the firms compete in quantities. (a) What is the equilibrium price, quantity, consumer surplus, profit (producer surplus) and deadweight loss if there is only one firm in the industry? (b) Now answer the same question if there are two firms in the industry (duopoly). How does your answer compare to the...
Show answers Consider a market in which there are 9 identical firms. Marginal cost of each firm is given by MCi= 2qi, and there are no fixed costs. Market demand is given by Qd= 90- 3P. 27) Refer to Scenario 2. Assume perfect competition, so each firm is a price taker; then at market equilibrium, P= $______; Q= ______; and qi= ______. 28) Refer to Scenario 2. Assume perfect competition, ...; then at market equilibrium, each firm makes profits= $______;...
can someone help me solve/explain step by step 3) Suppose that there are only two firms in the industry for printers, HP and Xerox, making the industry a Cournot duopoly. The demand for printers is given by the equation, P = 300-4Q1-402, where P is the market price, Q1 is the quantity demanded from HP, and Q2 is the quantity demanded from Xerox. The marginal cost for each firm is constant at $60. a) Derive the equation for HP's revenue....
Question 5 Demand in a market dominated by two firms (a Cournot duopoly) is determined according to: P = 200 – 2(Q1 + Q2), where P is the market price, Q1 is the quantity demanded by Firm 1, and Q2 is the quantity demanded by Firm 2. The marginal cost and average cost for each firm is constant; AC=MC = $60. The cournot-duopoly equilibrium profit for each firm is _____. Hint: Write your answer to two decimal places. QUESTION 6...
Suppose a market has two firms that sell identical products. These firms face an inverse market demand function of P=120 – Q. Firm 1 has a constant MC=20. Firm 2’s marginal cost is MC=30. Find the Cournot equilibrium price, quantities, and profits for each firm. If these firms were able to perfectly collude, what would be the monopoly equilibrium?
[Cournot competition with N firms] There are three identical firms in the industry. The inverse demand function is p(Q-1-Q, where Q = q1 +92+93 denotes aggregate output. To facilitate your calculations, assume that the marginal cost for all firms is zero, c 0· 2. (a) Find the best response function for each firm. Interpret b) Compute the Cournot equilibrium. (c) Assume that two of the three firms merge (transforming the industry into a duopoly). Show that the profit of the...
There are only two firms in the widget industry. The total demand for widgets is Q 5 30-2P. The two firms have identical cost functions, TC 5 3 + 10Q. The two firms agree to collude and act as though the industry were a monopoly. At what price and quantity will this cartel maximize its profit?
Two identical firms compete as a Cournot duopoly. The inverse market demand they face is P = 120-2Q. The total cost function for each firm is TC1(Q) = 4Q1. The total cost function for firm 2 is TC2(Q) = 2Q2. What is the output of each firm? Find: Q1 = ? Q2 = ?