ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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Suppose that two firms with zero marginal costs are facing the inverse demand P=240-Q. Show that it is more advantageous to be the leader and announce your output decision first.
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- Consider two Cournot firms, Firm A and Firm B. Firm A has a marginal cost of 10 and Firm B has a marginal cost of 5. They face the market inverse demand function: P = 120 – Q How many units will Firm A produce?arrow_forwardUse 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 abovearrow_forwardPlease show indepth working out.arrow_forward
- 11 8. Suppose an industry produces an undifferentiated product for which market demand is given by X = A- P. There are many potential producers for this product, each of whom has a production function of the form: Fixed costs of F must be paid for being in business, and the marginal cost of a unit of production is a constant k . We imagine that firms decide whether to enter the industry under the supposition that, after all the firms that are going to enter do so, competition will be according to the Cournot model. That is, if N firms are in the market each has Cournot conjectures. An equilibrium is achieved with N firms in the industry if each firm, having its Cournot conjectures, does no worse than break even, whereas if another firm entered and made this an N + 1 firm Cournot oligopoly, all the firms would lose money. What is the equilibrium in this case? What (if anything) would be…arrow_forwardplease help me with the last question. Thank youarrow_forwardSolve all questions compulsory.......arrow_forward
- An industry has a demand function of QP(p) = 500 – 250p. Suppose now that each firm has a constant marginal cost equal to 1. a. If there are n identical firms, what would be the profit of each under Cournot competition? 5. What would be the profit of each if they collude? c. If the firms face that demand function each period, what discount factor is required to support collusion? d. What happens to the required discount factor as n grows?arrow_forwardIn the Stackelberg model, the firm that sets output first has an advantage. Explain why using your own words.arrow_forwardTwo firms, A and B, sell the same good X in a market with total demand Q = 100 – P. The two firms compete on quantities and decides how much to produce simultaneously. Firm A cost function is C(qA) = 40qA. Firm B cost function is C(qB) = 60qB. 1. Find the best reply functions of both firms and represent them in a graph. 2. Find the quantity produced by each firm in a Nash equilibrium. 3. Find the firms and consumers surplus. 4. Compare the surplus of firms found above with the surplus arising when both firm cooperate to sustain a monopoly outcome. 5. Assume now that A and B compete as in a Stackelberg model. A chooses first and B chooses after observing the choice of A. Find equilibrium quantities produced by each firm and the market equilibrium price.arrow_forward
- Consider a market where two firms produce the same product, and compete by choosing the price to charge consumers. There are no capacity constraints and no fixed costs. Consumers purchase from the firm that charges the lowest price, Pmin Aggregate demand is given by Q(Pmin) = 600 – 30pmin. Both firms have marginal costs of c = 15. What is the aggregate quantity produced in this market? And what price do consumers pay? (a) p₁ = = 15, p2 = 20, Q = 150 (b) P1 = P2 = 15, Q = 150 (c) P₁ = P₂ = 20, Q = 0 (d) p₁ = 10, P2 = 15, Q = 300 (e) None of the above options is correct.arrow_forwardA 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 – q2arrow_forwardAssume there are two firms, firm A and B, engaged in Cournot competition. The industry demand curve is given by P = 220 - Q, where Q = QA + QB denotes industry output. Each firm faces a marginal cost of production equal to $16. In equilibrium, what will be the output level of firm A?arrow_forward
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