What is the best response of firm 1 if firm 2 chooses an output level of 200? (input awhole number:)145The best response function of firm 1 with respect to firm 2's quantity choice takesthe form:91 (92) = = w* (x−-Y * 92 − 2)-where (w,x,y,z) are parameters of the problem. Solve for this best response functionand provide the product (w*x*y*z) in the next blank:What is the Nash Equilibrium quantity produced by firm 1?(round to the nearest whole number)163 Assume the inverse demand function in a market is given byP(Q) = 500 - QwhereQis the total industry output, that is the sum of the output of all firms in the market.There are two firms (indexed by i = 1,2) who both have a cost of producing the goodgiven byc(qi)=10 * qiThe two firms are competing in the Cournot manner, that is they choose theirquantities simultaneously in order to maximize profits.

Market Demand function : P = 500 - Q => P = 500 - (q1 + q2 ) Where , Q = Total Quantity for two…

Answered: What is the best response of firm 1 if…

Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)

14th Edition

ISBN:9781305506381

Author:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris

Publisher:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris

Chapter12: Price And Output Determination: Oligopoly

Section: Chapter Questions

Problem 2E

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Assume the inverse demand function in a market is given by P ( Q ) = 500 − Q where Q is the total industry output, that is the sum of the output of all firms in the market. There are two firms (indexed by i = 1,2) who both have a cost of producing the good given by c ( q i ) = 10 ∗ q i The two firms are competing in the Cournot manner, that is they choose their quantities simultaneously in order to maximize profits. What is the best response of firm 1 if firm 2 chooses an output level of 200? (input a whole number:) The best response function of firm 1 with respect to firm 2's quantity choice takes the form: q 1 ( q 2 ) = w ∗ ( x − y ∗ q 2 − z ) where (w,x,y,z) are parameters of the problem. Solve for this best response function and provide the product (w*x*y*z) in the next blank: What is the Nash Equilibrium quantity produced by firm 1? (round to the nearest whole number)
The DOJ is investigating allegations of collusion in the snowplow industry. Demand for snowplows is given by the inverse demand curve P = 35-5Q There are 3 identical Firms in the snowplow industry. Each firm has a cost function given by C (Q) = 5Q, (so, MC = 5) and has a discount factor of 0.6 a.)Suppose that these firms compete a la Bertrand in this market (simultaneous price setting). What will prices and quantities be? b) Suppose that these firms act as a Monopoly Cartel, with grim trigger punishments after defection. What will be the cartel price, and is this Cartel stable? c) Now suppose that two firms, SnowKing, and Mr. Plow, merge. What is the effect of this merger, both if firms do not collude, and if they might?
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 a market with two firms. Each firm is located at one end of a line with lenght one. There is a mass one of consumers. The location of each consumer is given by 0 < x < 1 which is uniformly distributed (with density 1). Firms have no cost of production and set price simultaneously. a) Derive the demand for each firm by identifying the location of the indifferent con- sumer for each price pair. Assume that all consumers know about both products. b) Write down the profit functions and calculate the Nash equilibrium prices for both firms. c) Assume that consumers only know the product if they have received and ad. Suppose that ads are not targeted and each firm reaches any consumer with probability 0.5 with her ad. Calculate the size of the different consumer segments. Determine the resulting demand and the new Nash equilibirum prices of the firms. d) Suppose that the ads are costless. When do the firms make larger profits? With fully informed consuemers b) or with imperfect…
Consider a market with two firms. Each firm is located at one end of a line with lenght one. There is a mass one of consumers. The location of each consumer is given by 0 < x < 1 which is uniformly distributed (with density 1). Firms have no cost of production and set price simultaneously.a) Derive the demand for each firm by identifying the location of the indifferent con- sumer for each price pair. Assume that all consumers know about both products.b) Write down the profit functions and calculate the Nash equilibrium prices for both firms.c) Assume that consumers only know the product if they have received and ad. Suppose that ads are not targeted and each firm reaches any consumer with probability 0.5 with her ad. Calculate the size of the different consumer segments. Determine the resulting demand and the new Nash equilibirum prices of the firms.d) Suppose that the ads are costless. When do the firms make larger profits? With fully informed consuemers b) or with imperfect ads…
Assume that there are two identical firms serving a market in which the inverse demandfunction is given byP =100-2Q. The marginal costs of each firm are $10 per unit.Calculate the Cournot equilibrium outputs for each firm, the product price, and the profitsof each firm.
Asap Three electricity generating firms are competing in the market with the inverse demand given by P(Q) = 20-Q. All firms have constant marginal costs. Firm 1's marginal cost is MC = 5; it has a capacity constraint of K1 = 5 units. Firm 2's marginal cost is MC = 8; it has a capacity constraint of K2 = 2.5 units. Firm 3's marginal cost is MC= 10; it has a capacity constraint of K3 = 2.5 units.A. The three firms compete in the style of Cournot. Please compute the Nash equilibrium quantities. Also compute the price in the Nash equilibrium.B. Which of these firms would have produced a larger quantity if it had a larger capacity? Please explain.
There are two identical firms in an industry, 1 and 2, each with cost function , i = 1,2. The industry demand curve is P = 100 − 5X where industry output, X, is the sum of the two firms’ outputs (X1 + X2). (a) If each firm makes its output decisions on the assumption that the other will not react to its choices (the Cournot assumption), what is the equilibrium output for each firm? What is the equilibrium price? (b) Suppose that each firm takes it in turn to choose its level of output, on the assumption that the other’s output level is fixed. Would the process of adjustment be stable? (c) Suppose that firm 1 introduces a cost-saving innovation, so that its cost curve becomes C1 = 8X1. Firm 2’s cost curve and the industry demand curve are unchanged. What happens to the equilibrium quantity produced by each firm and to market price?
Suppose that Raleigh and Dawes are the only sellers of bicycles in the UK. The inverse market demand function for bicycles is P(Y)=200-2Y. Both firms have the same total cost function: TC(Y)=12Y and the same marginal cost: MC(Y)=12. Suppose this market is a Stackelberg oligopoly, and Raleigh is the first mover. Write down a formula for the reaction function of Dawes. Calculate the equilibrium quantity that each firm produces and the equilibrium price in the market. Give typing answer with explanation and conclusion
JointJuice produces a prepackaged joint support supplement for relief of joint pain with 180 tablets per bottle and operates in a perfectly competitive market. Basically, all the firms in this competitive market have technologies (production and cost conditions) that are the same as JointJuice’s. Suppose JointJuice’s total cost function is given by the following where q is JointJuice’s quantity of packages per day: C(q) = 250 + 6q + 0.1q^2 The market demand function for the output in this market is given by: Q = 1848 - 2P If there are 20 identical firms in this industry, find the market equilibrium price for the prepackaged supplements. Calculate JointJuice’s optimal output level and profits given the market price for the product. If JointJuice is typical of the firms in this industry calculate the firm’s long-run equilibrium output, price, and profit level. Suppose the situation changes. JointJuice has its plant in Portland Oregon. The local government passes a new tax on…
consider a market with inverse demand P(Q) = 10 − Q and two firms with cost curves C1(q1) = 2q1 and C2(q2) = 2q2 (that is, they have the same marginal costs and no fixed costs). They compete by choosing quantities. Suppose that Firm 1 chooses quantity first and is able to credibly commit to this choice. Then firm 2 choose its quantity after observing firm 1’s quantity. In the SPNE of this game, what is the price faced by consumers?- p = 3- p = 4- p = 5- p = 6- p = 7
Suppose a market is served by two firms (a duopoly) The market demand function given by P = 1200 - O_{1} - O_{2} where is the output produced by firm 1 and is the output produced by firm 2 Q_{1}*Q_{2} Firm I's cost of production is given by the function C(Q_{1}) = 120Q_{1} and firm 2's cost of production is given by the function C(Q_{2}) = 120Q_{2} The average cost of firm is given by A*C_{1} = 120 and the average cost of firm 2 is given by A*C_{2} = 120 Marginal profit function for firm 1 (d*pi_{1})/(Delta*Q_{1}) = 1080 - 2Q_{1} - Q_{2} Marginal profit function for firm 2 (Delta*pi_{2})/(Delta*Q_{2}) = 1080 - Q_{1} - 2Q_{2} What will be the equilibrium profit levels earned by the stackelberg leader firm and the stackelberg follower firm?

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