Find the value of Q when Firms A and B Cournot compete to maximize profits (i.e. when they simultaneously determine profit maximizing output).
Find the value of Q when Firms A and B Cournot compete to maximize profits (i.e....
Firm A and Firm B compete in the sale of a product with market inverse demand given by P(Q) = 260-Q, where Q is market output, and Q = 9A + 9B (9A = Firm A's output, 9B = Firm B's output). Firm A's Total Cost function is given by TCA9A) = 209A and Firm B's is given by TCB(9B) = 209B. 15. (20 points) Find the value of Q when Firms A and B Cournot compete to maximize profits...
Firm A and Firm B compete in the sale of a product with market inverse demand given by P(0) = 160-Q, where Q is market output, and Q = qA + qB (8a-Firm A's output, qB-Firm B's output). Firm A's Total Cost function is given by TCA(qA) 10qA and Firm B's is given by Find the value of Q when Firms A and B Cournot compete to maximize profits (i.e when they simultaneously determine profit maximizing output). At what price...
Questions 16-17 rely on the following information. Firms H and I Cournot compete in a market with inverse demand given by P 160-Q, where Q is the sum of Firm H and Firm I's output, Q = QH + Q1. Firn H's costs are given by TCH = 100H, and l's are given by TC,-10Q1. 16. What will market output, Q, be in equilibrium when both firms are maximizing profit? 17. What price will the firms charge when maximizing profits...
1. Consider the following asymmetric version of the Cournot duopoly model. Two firms compete by simultaneously choosing the quantities (q, and q2) they produce. Their products are homogeneous, and market demand is given by p- 260-2Q, where Q-q +q2. Firm 1 has a cost advantage; Firm 1 produces at zero cost, while Firm 2 produces at a constant average cost of 40. (The difference in costs is what makes this an asymmetric game.) a. Derive both firms' profit functions, as...
Two firms with a constant MC and no fixed cost compete in a Cournot fashion. Firm A's MC=20 and Firm B's MC=40. Market demand is given by x=180-p. The government imposes a per unit tax of ?=10 which the producer pays. What is market price?
Two firms, Acme and Roadco, produce anvils, and compete with each other as Cournot oligopolists (i.e. they compete in quantities). The (inverse) demand for anvils is given by P(Q)=500-3Q. Both firms have constant marginal costs of MC=50 and no fixed costs. Hint: the partial derivative of (c-bX-bY)X with respect to X is c-2bX-bY. What is the equilibrium consumer and producer surplus in the market? (5 points)
Answer the following question. Please show all your working/explanation. Three firms compete a la Cournot (compete in a Cournot Competition). Each firm has constant marginal cost c. Inverse demand curve is 1 - Q, where Q is the total quantity. Firm 1 moves first, and chooses q1 . After firm 1 chooses q1, firms 2 and 3 move second and simultaneously choose q2 and q3 . Find the equilibrium quantities q1, q2, q3 .
For this Cournot problem, you have two firms that are simultaneously deciding of what quantity to produce to maximize their profits. Given the following P=100-Q and Q=q1+q2 the total cost = Q40 1.What is each firm's profit-maximizing quantity? 2.What is the market price? 3.How much profit does each firm make? 4.What would happen if one firm doubled or halved its profit-maximizing quantity?
Two identical firms compete as a Cournot duopoly. The inverse market demand they face is P = 120-2Q. The total cost function for each firm is TC1(Q) = 4Q1. The total cost function for firm 2 is TC2(Q) = 2Q2. What is the output of each firm? Find: Q1 = ? Q2 = ?
EC202-5-FY 10 9Answer both parts of this question. (a) Firm A and Firm B produce a homogenous good and are Cournot duopolists. The firms face an inverse market demand curve given by P 10-Q. where P is the market price and Q is the market quantity demanded. The marginal and average cost of each firm is 4 i. 10 marks] Show that if the firms compete as Cournot duopolists that the total in- dustry output is 4 and that if...