(c) Consider an oligopoly. Suppose that one of the firms has the option to move before its opponents (instead of the firms deciding simultaneously). Statement: the firm will never strictly prefer to forgo this option. (d) It is optimal for a monopolist to choose a quantity such that ea < 1.
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- Exercise 6.6. Consider a duopoly in which companies compete according to Cournot's model. The inverse market demand curve is: P(Q)=100-Q , where Q=Q1+Q2 and the average and marginal costs of firms are constant and equal to 40 Calculate profits would each company make? How much would company 1 be willing to invest to reduce its CM from 40 to 25, assuming company 2 does not support it? Graphically show and comment on all results.Economics - Game Theory & Business Strategy Inverse Market Demand for tires is P = 200 - .01Q We assume the manufacturer sets a Price, 'X', for the tires and the manufacrturer moves first, selecting 'X' before any sales decisions are made. In this variation, we assume there are 3 retail firms, each with Market Power. The firms (1,2,3) make their sales decisions (q1,q2,q3) simultaneously, taking the manufacturer's price X as given. Total market sales, Q, then equal q1 + q2 + q3. We assume the only cost for the retailers is the cost 'X' for each tire. Additionally, the manufacturer produces the tires at a Marginal Cost of $10 a tire. **** Write out the Extensive form of this game ****Suppose that two Japanese companies, Hitachi and Toshiba, are the sole producers (i.e., duopolists) of a microprocessor chip used in a number of different brands of personal computers. Assume that total demand for the chips is fixed and that each firm charges the same price for the chips. Each firm’s market share and profits are a function of the magnitude of the promotional campaign used to promote its version of the chip. Also assume that only two strategies are available to each firm: a limited promotional campaign (budget) and an extensive promotional campaign (budget). If the two firms engage in a limited promotional campaign, each firm will earn a quarterly profit of $14 million. If the two firms undertake an extensive promotional campaign, each firm will earn a quarterly profit of $11 million. With this strategy combination, market share and total sales will be the same as for a limited promotional campaign, but promotional costs will be higher and hence profits will be lower.…
- Exercise 6.5 Suppose there are only two companies (1 and 2) that fix flat tyres in the local market and compete in a duopoly of Cournot. The two companies repair punctures identically, so consumers will not care about repairing the puncture in company 1 or 2. The inverse demand curve for this market is: P=100-2Q, where Q is the total number of punctures repaired per day by the two companies, that is: Q=q1+q2. The marginal cost of repairing a flat tyre for company 1 is 12 euros, while for company 2 it is 20 euros. We will assume that neither company has fixed costs. a) Suppose that this market is a Stackelberg oligopoly and that company 1 is the first to decide how many punctures to repair each day. How many punctures a day will each company repair? What will be the market price of repairing a puncture? How much profit will each company make per day? b) Suppose now that the two firms, instead of competing in quantities, compete on prices according to Bertrand's model. Determine what the…10) Consider a repeated game in which the following one-shot game between two players is repeated "infinitely." Denote by "d" the discount factor. (Assume both players have the same discount factor.) Player 2 Cooperate Defect Player 1 Cooperate 5, 4 0, 5 Defect 6, 0 1, 1 The two players try to support cooperation by using "grim trigger strategy" as discussed in class. Answer YES or NO to each of the following three questions. (a) Can they support cooperation if the common discount factor, d, is equal to 0.23? (b) Can they support cooperation if the common discount factor, d, is equal to 0.4? (c) Can they support cooperation if the common discount factor, d, is equal to 0.15?Exercise 6.4. Suppose there are only two companies (1 and 2) that fix flat tyres in the local market and compete in a duopoly of Cournot. The two companies repair punctures identically, so consumers will not care about repairing the puncture in company 1 or 2. The inverse demand curve for this market is: P=100-2Q, where Q is the total number of punctures repaired per day by the two companies, that is: Q=q1+q2. The marginal cost of repairing a flat tyre for company 1 is 12 euros, while for company 2 it is 20 euros. We will assume that neither company has fixed costs. a) Suppose that this market is a Stackelberg oligopoly and that company 1 is the first to decide how many punctures to repair each day. How many punctures a day will each company repair? What will be the market price of repairing a puncture? How much profit will each company make per day? b)Suppose now that the two firms, instead of competing in quantities, compete on prices according to Bertrand's model. Determine what the…
- Exercise 6.4. Suppose there are only two companies (1 and 2) that fix flat tyres in the local market and compete in a duopoly of Cournot. The two companies repair punctures identically, so consumers will not care about repairing the puncture in company 1 or 2. The inverse demand curve for this market is: P=100-2Q, where Q is the total number of punctures repaired per day by the two companies, that is: Q=q1+q2. The marginal cost of repairing a flat tyre for company 1 is 12 euros, while for company 2 it is 20 euros. We will assume that neither company has fixed costs. a) Get the profit functions of each of the companies based on q1 and q2. b) Obtain the reaction curves of each of the companies. c) How many punctures a day will each company repair in the Cournot equilibrium? d) What will be the market price of repairing a puncture? e) What profit will each company obtain in a day? f) Show with graphs.Joe and Rebecca are small-town ready-mix concrete duopolists. The market demand function is Qd = 10,000 – 100P, where P is the price of a cubic yard of concrete and Qd is the number of cubic yards demanded per year. Marginal cost is $25 per cubic yard. Suppose that Joe and Rebecca compete in quantities and competition in this market is described by Cournot model. What are Joe and Rebecca’s Nash equilibrium outputs? What is the resulting price? What do they each earn as profit? How does the price compare to the marginal cost? Joe and Rebecca are small-town ready-mix concrete duopolists. The market demand function is Qd = 10,000 – 100P, where P is the price of a cubic yard of concrete and Qd is the number of cubic yards demanded per year. Marginal cost is $25 per cubic yard. Suppose that Joe and Rebecca compete in quantities and competition in this market is described by Cournot model. What are Joe and Rebecca’s Nash equilibrium outputs? What is the resulting price? What do they each…The total cost for a product-testing firm is C(q)=70 + 20q2 q= number of products tested Price of a product = average cost Each corporation purchases one product test per year from a product-testing firm in the same city. All other inputs are ubiquitous. Suppose five corporations are initially distributed uniformly, with one corporation in each city (A,B,C,D,E). Is the initial distribution a Nash Equilibrium? Demonstrate it is not by finding how much one corporation would pay if they deviate and move to another city? What is the average price of having two tests conducted? (Which is the price that the corporation would pay if they "live" in a city where two tests are conducted) The average price of moving and thus, having two tests is: $_____
- The marginal cost of a product is fixed at MC = 20. The demand for the product is Q = 100 - 2P. (a) Now consider a Cournot model with two firms that are choosing quantities simultaneously. What is the best reply (best response) function for each firm? What is theNash equilibrium? What is the total surplus? (b)What do you expect the total surplus would be with three firms? Why? (You do not need to calculate an exact value. You can say ”total surplus is at least 100”, or ”total surplus is at most 80”)14. Company A and Company B are each telecommunications manufacturers. Both companies manufacture the same products, and they make their decisions based on the other's actions. Both companies are considering opening retail outlets to increase their profits. The payoff matrix shows the profits of the companies in millions of dollars if they choose to open retail outlets. The government imposes a new $5 million tax to open retail outlets. What is the expected outcome of the new payoff matrix, given the tax? The Nash equilibrium is for Company A to not open retail outlets and for Company B to open retail outlets. The Nash equilibrium is for Company A to open retail outlets and for Company B to not open retail outlets. The Nash equilibrium is for both Company A and Company B to open retail outlets. The Nash equilibrium is for both Company A and Company B to not open retail outlets. There is no Nash equilibrium after the change given in the scenario.…Youngstown-Warren Regional Airport (YNG) has had a difficult time securing passenger service from a commercial airline. a.) A few years ago, the Port Authority offered an incentive to United with guaranteed revenue equal to approximately $1.5 million, but United declined saying it was not sufficient. Suppose United anticipated that it would cost $1 million to offer flights from Youngstown, so with a guaranteed revenue of $1.5 million, their anticipated profit would equal $500,000. Given that they still chose to decline offering service from YNG, what do you know must be true? Put this in terms of implicit costs and economic profit. b.) In 2019, YNG’s only commercial carrier, Allegiant Air stopped offering service from YNG, despite the fact that it was known to be profitable. Allegiant Air’s service from YNG was known to be profitable. Why would Allegiant Air pull service from YNG even if it had been their service from YNG had been generating a profit? Note, Allegiant started…