Question 1 Consider two identical firms (firm 1 and firm 2) that face a linear market demand curve. Each firm has a marginal cost of zero and the two firms together face demand: P = 150 - 0.25Q, where Q = Q₁ + Q2. Find the Cournot equilibrium quantity and market price for each firm.
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- Here is a market with three firms: 1, 2, and 3. The demand curve is P=100-Q. There is no fixed cost but the marginal cost 10 for all firms. Firm 1 is a leader firm so that it decides the quantity Q1 first. Then two firms respectively decide their quantities Q2 and Q3 simultaneously. 1) At an equilibrium (SPE), Q1 is Q2=Q3= 2) At the equilibrium, (the market quantity) Q= and (the market price) P= 3) The profit of firm 1 is while the profit of firm 2 and 3 respectively isSuppose that there are two firms in an industry and they face market demand y=400-0.5p where y=y1+y2 . The total cost functions of the firms are C1(y1)= 40y1 and C2(y2)= 2y22. a) Assume initially that the firms enter into Cournot competition. Calculate the equilibrium market price and each firm’s equilibrium output. That is, find y1c, y2sand pc.b) Calculate the equilibrium market price and each firm’s equilibrium output assuming that firm 2 is the Stackelberg leader and firm 1 is the follower. That is, find y1s, y2sand ps.1. there are two companies (company 1 and company 2) that operate in a market where both firms produce a homogenous item. The two companies sell the item in a market where the demand function is given by: Q = 22 – 0.50P. Now if Q 22 where Q = q1 + q2 is the total market output and qa is company a's output, a = 1,2. company s's cost function is: Ca (qa) = 4qa. i) Explain the two firms' Bertrand equilibrium price and quantity. To enhance your explanation, use response function diagrams. ii) Assume the two companies can now collaborate and act as a single monopoly firm. Calculate the equilibrium quantities that each firm sells, the profits that each firm makes, and the market price that each firm pays. iii) How much has deadweight loss increased as a result of the collusion between the two companies?
- A) Suppose there are just two firms, 1 and 2, in the oil market and the inverse demand for oil is given by P = 90 – 3Q. The marginal cost for each firm is €18. Calculate the level of output that each firm would produce at the Cournot equilibrium. B) 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 €36. What price should Firm 1 charge at the Cournot equilibrium? C) Consider the production function Q = 10KL. Will the MRTS for this production function remain constant along the Q = 200 isoquant? Explain briefly.There are only two driveway paving companies in a small town, Asphalt, Inc. and Blacktop Bros. The inverse demand curve for paving services is ?= 2040 ―20? where quantity is measured in pave jobs per month and price is measured in dollars per job. Assume Asphalt, Inc. has a marginal cost of $100 per driveway and Blacktop Bros. has a marginal cost of $150. Answer the following questions: Determine each firm’s reaction curve and graph it. How many paving jobs will each firm produce in Cournot equilibrium? What will the market price of a pave job be? How much profit does each firm earn?Firm A and Firm B are the only two firms in a market where price is determined by the inverse demand function: P = 147 - Q. Q is the sum of Firm A and Firm B's output, so Q = 9A + 9B Firm A's total cost function is given by TCA(9A) = 39A Firm B's total cost function is given by TCB(9B) = 89B If these firms Cournot compete (simultaneously setting quantities), what will market price be when both firms are maximizing profits in equilibrium? (Note: The answer may not be a whole number, so round to the nearest hundredth)
- Consider an industry composed of 3 firms and facing demand: P(Q) = 1- Q, where Q = q1 + q2 + q3.The three firms are identical, each producing using a plant that exhibits quadratic cost C(q.) = q?. What are the Cournot equilibrium quantity and prices?The inverse demand curve for a product is p = 20 - 0/5, where Q is the total volume brought to the market. At present two firms serve this market. Firm 1 has constant marginal costs of 5, while Firm 2 has constant marginal costs of 2. Both firms have fixed costs of 100. a) Assuming the fixed costs are sunk, calculate the equilibrium quantities, price and profits for the two firms. b) Now assuming the fixed costs are not sunk, calculate the equilibrium quantities, price and profits for the two firms. c) Discuss any competition issues raised by your answer in part b). d) Discuss the theoretical relevance of sunk costs to competition in markets.Alpha and Gamma are the only two phone handset manufacturers in the world. Each firm has a cost function given by: C(q) = cq + q?, where q is number of phones produced and c=70. The market demand for phones is represented by the inverse demand equation: P = a - bQ where Q = q1 + q2 is total output, a=250 and b=1. Suppose that each firm maximizes its profits taking its rival's output as given (i.e. the firms behave as Cournot oligopolists). a) What will be the equilibrium quantity selected by each firm? What is the market price? What is the profit level for each firm? Equilibrium quantity for each firm , price , profit b) It occurs to the managers of Alpha and Gamma that they could do a lot better by colluding. If the two firms were to collude, what would be the profit-maximizing choice of output for each firm? What is the industry price? What is the profit for each firm in this case? Equilibrium quantity for each firm , price , profit c) What minimum discount factor is required for…
- Suppose Firm X is a dominant firm in a market where the market demand is Q = 1200 -2p. Once Firm X sets its price, those small competitors set their prices a little lower so that they can always sell up to their capacity. Assume the small firms’ combined capacity is 100 units. Further assume Firm X’s marginal cost is 50. Answer the following questions. Let Q^D be the quantity produced by the dominant firm. Write down the residual demand function faced by Firm X. (Hint: Think about how Q and Q^D are related.) Find Firm X’s profit-maximizing price.Suppose there are in total 3 firms in the market. Firm 1 decides its output first, then Firm 2 and Firm 3 decide their outputs simultaneously. The inverse demand function is p = 14 – 3q, where q = q1 + q2 + 43, and each firm's cost function is c(q.) = 2q?. What is the quantity that Firm 1 produces? Round your answer to 2 decimal points. Answer: The correct answer is: 1.04There are two firms in a homogenous product market described by the demand function P(q1,q2)=131-(1/5)(q1+q2), and both firms have marginal costs of 50. Firms choose once and simultaneously quantities. How much does firm 1 produce in equilibrium? (answer to 2 decimal places)