Suppose the market demand for a homogeneous product is given by Q = a-Bl where a and 3 are positive constants. The product is supplied by a dominar firm with a constant marginal cost c> 0 and n competitive fringe firms, eac of which has a cost function ci(qi) = q?/(2k₁) for i = 1, ..., n, where kį > 0 is parameter. Suppose the dominant firm moves first to maximize its profits b setting a price P, followed by competitive fringe firms setting their quantiti simultaneously to maximize their profits, respectively, taking the price as giver (a) Compute the equilibrium price and quantity level for each firm. (b) How does the presence of competitive fringe firms affect the equilibriu price, as compared to the monopoly price by the dominant firm?
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- Suppose the market demand for a homogeneous product is given by Q = a - bP, where a and b are positive constants. The product is supplied by a dominant firm with a constant marginal cost c > 0 and n competitive fringe firms, each of which has a cost function ci(qi) = (qi^2)/(2ki) for i = 1, ... , n, where ki > 0 is a parameter. Suppose the dominant firm moves first by setting a price P, followed by competitive fringe rms setting their quantities, taking the price as given. a). Compute the equilibrium price and quantity level for each firm. b). How does the presence of competitive fringe firms affect the equilibrium price, as compared to the monopoly price by the dominant firm?Suppose the airline industry consisted of only two firms: American and Texas Air Corp. Let the two firms have identical cost functions, C(q) = 40q. Thus the marginal and average cost for each firm is €40. Assume the demand curve for the industry is given by P = 100 - Q and that each firm expects the other to behave as a Cournot competitor. The price charged by each firm in the Cournot equilbrium is O A. C80 O B. €40 OC. €60 O D. C75Consider a quantity-setting duopoly. The two firms are Alpha, Ltd. and Beta, Inc. The demand schedulein this market is:p Qd180 150155 175130 200Each firm has a constant marginal cost of 30 per unit. Suppose each firm can choose to produce either 75units or 100 units. Firms make their quantity choices simultaneously and the market price is whatever itneeds to be to sell the total output in the market.(a) Draw up the normal form game matrix, showing the players, strategies, and payoffs. Show your workdetermining the profits in each box in the matrix.(b) Determine the Nash equilibrium of this game.(c) Suppose the firms were able to come to an agreement to make more profit. What would this agreementbe?(d) Explain how the government might respond to such an agreement and why
- Consider a quantity-setting duopoly. The two firms are Alpha, Ltd. and Beta, Inc. The demand schedulein this market is: p Qd180 150155 175130 200Each firm has a constant marginal cost of 30 per unit. Suppose each firm can choose to produce either 75units or 100 units. Firms make their quantity choices simultaneously and the market price is whatever itneeds to be to sell the total output in the market.(a) Draw up the normal form game matrix, showing the players, strategies, and payoffs. Show your workdetermining the profits in each box in the matrix.(b) Determine the Nash equilibrium of this game.(c) Suppose the firms were able to come to an agreement to make more profit. What would this agreementbe?(d) Explain how the government might respond to such an agreement and why.2. Suppose the home country open up to free trade and a foreign competitor enters the market. Assume thatthe foreign firm has the same cost structure as the home firm (the monopoly from the previous question). The demand for its product is given by the inverse demand function: P = 120 −QD. The company’s costs are: T C = 20Q+ 200 and MC = $20A) Derive the best response function for each firm (h-home and f-foreign)B) Find each firms’ output, the home market price, and each firms’ profit from the home market3. Now, suppose that in addition to the home country opening up to free trade, the foreign country has alsoopened up to free trade. As a result, both firms sell their product in both markets.A) Find each firms’ overall output, market price in each market, and each firms’ overall profitB) Explain what effect free trade has (relative to no trade) on the firms and consumersQUESTION 2 Glyde Air Fresheners is the dominant firm in the solid room aromatizer industry, which has a total market demand given by Q = 80-2 P. Glyde has competition from a fringe of four small firms that produce where their individual marginal costs equal the market price. The fringe firms each have total costs given by TC; = 10 Q₁ + 2 Q2;. If Glyde's total costs are given by TCG = 100 + 6 QG, what are the total profits of the fringe firms? $32. $64. $96. $128. $160.
- Glyde Air Fresheners is the dominant firm in the solid room aromatizer industry, which has a total market demand given by Q = 80 - 2P. Glyde has competition from a fringe of four small firms that produce where their individual marginal costs equal the market price. The fringe firms each have total costs given by TC; = 10Q; + 2Q²;. If Glyde's total costs are given by TCG = 100 + 6QG, what are the total profits of the fringe firms?Question 2: A market is contested by two firms, A and B, who compete in selling a homoge- neous good. Market demand is given by Q = 240 3p, where p is the price of the good. Firm A has constant marginal costs of 20 as long as it produces 100 units or fewer. Every unit above 100 costs 75 to produce. Firm B has the cost function CB = Q3, where QB is the quantity produced by firm B. The firms sequentially choose prices. A is the market leader and chooses its price first; B chooses its price after observing A's price. If they charge the same price each sells half of the demand at that price. The firms cannot turn away customers. What is the equilibrium price in this industry?2. Suppose market demand is p = 20 - Q. Firms cost functions are identical: C=5+2q. If firm A is the incumbent, can it deter the entry of its rival, firm B?
- Let us consider a market where 10 firms I= {1,2,.,10} compete à la Cournot (quantity- setting competition). The inverse demand function is given by p( Q) =1200-18Q , where Q= Eiqi. The cost function is homogeneous and it is C( q ) =10q. 1.the profit functions of eachiEl is: 2.Derive the best reply functions for each firm 3.Derive the market price in the Nash equilibrium of the game. 4. The market price in the Nash equilibrium of the game is:2.- Each of two firms, firms 1 and 2, has a cost function C(q) = 1 2 q; the demand function for the firms' output is Q = 1.5-p, where Q is the total output. Firms compete in prices. That is, firms choose simultaneously what price they charge. Consumers will buy from the firm offering the lowest price. In case of tying, firms split equally the demand at the (common) price. The firm that charges the higher price sells nothing. (Bertrand model.) (a) Formally argue that there could be no equilibrium in prices other than p1 = p2 = 1 2. (b) Solve the same problem, but this time assuming that firms compete in quantities.Now, suppose that firm 1 has a capacity constraint of 1/3. That is, no matter what demand it gets, it can serve at most 1/3 units. Suppose that these units are served to the consumers who are willing to pay the most. Thus, even if it sets a price above that of firm 1, firm 2 may be able to sell some output. (c) Obtain the (residual) demand of firm 2 (as a function of its own…Only typed answer Two firms both produce leather boots. The inverse demand equation is given by P = 340 - 2Q, where P is the price of boots in USD/pair and Q is quantity of boots in million pair. The cost function is given by: C(Q) = 40Q. If the two firms are Stackelberg oligopolists), the output of the leader is equal to: 1) 60 2) 80 3) 75 4) 900