question 2 answer needed. Ql) Consider an oligopoly with 2 firms. The inverse demand curve is given by P- 100- Q1-Q2. Firm 1's total cost function is TC 30Q1. Firm 2's total cost...
Consider a Cournot game with 2 firms. Inverse demand function is given by P = 20 - (91 +92). The firm has MC=AC=5. Firms choose qi e 0,00) a) Find the Nash equilibrium (9:47). Calculate profits in equilibrium. b) Now suppose that a firm also has to pay a fixed cost of 20 if it produces some output. Write down the cost function of the firm. c) Find the Nash equilibrium (91:97) fixed costs are 20. Calculate equilibrium profits. How...
Consider a Cournot game with 2 firms. Inverse demand function is given by P= 20 – (91 +92). The firm has MC=AC=5. Firms choose qi € (0,0) a) Find the Nash equilibrium (9*.*). Calculate profits in equilibrium. b) Now suppose that a firm also has to pay a fixed cost of 20 if it produces some output. Write down the cost function of the firm. c) Find the Nash equilibrium (9.97) fixed costs are 20. Calculate equilibrium profits. How does...
2. (Cournot Model) Consider a Cournot duopoly. The market demand is p=160 - q2. Firm 1's marginal cost is 10, and firm 2's marginal cost is also 10. There are no fixed costs. A. Derive each firm's best response function B. What is the Nash equilibrium of this model? Find the equilibrium market price. C. Find the equilibrium profit for each firm D. Find the equilibrium consumer surplus in this market. 3. (Bertrand Model) Consider a Bertrand duopoly. The market...
Two firms compete in a market to sell a homogeneous product with inverse demand function. P = 500 – 2Q. Each firm produces at a constant marginal cost of $100 and has no fixed costs. Use this information to compare the output levels and profits in settings characterized by Cournot, Stackelberg, Bertrand, and collusive behavior. Show the detail of your work and summarize your results in a table. Outputs Profits il= Cournot 12= Stackelberg Ql= Q2= Q1= Q2= Ql= Q2=...
Consider an (inverse) demand curve P = 30 - Q. And a total cost curve of C(Q) = 12Q. (a) Assume a monopolist is operating in this market. (i) Calculate the quantity (qM) chosen by a profit-maximizing monopolist. (ii) At the profit-maximizing quantity, what is the monopolistic market price (pM) of the product. (iii) Calculate the dead-weight loss (allocative inefficiency) associated with this monopoly market. Assume the market for this product is perfectly competitive. (i) Calculate the market-clearing output (qPC)...
Consider a Bertrand duopoly in a market where demand is given by Q firm has constant marginal cost equal to 20 100 - P. Each (a) If the two firms formed a cartel, what would they do? How much profit would eaclh firm make? (6 marks) (b) Explain why the outcome in part (a) is not a Nash Equilibrium. Find the set of Nash Equilibria and explain why it/they constitute Nash equilibria. (6 marks) (c) Now suppose that instead of...
pls answer as many qwuestions!! 1. A market has an inverse demand curve and four firms, each of which has a constant marginal cost of. If the firms form a profit-maximizing cartel and agree to operate subject to the constraint that each firm will produce the same output level, how much does each firm produce? 2. Duopoly quantity-setting firms face the market demand curve. Each firm has a marginal cost of $60 per unit. a. What is the Nash-Cournot equilibrium?...
Oligopoly The inverse demand curve for brimstone is given by p(Y) 116-3Y (with Y total quantity of brimstone, measured in the conventional units) and the cost function for any firm in the industry is given by TC(y)-8y (with y the output of the firm) a. Determine the industry output and price if the brimstone industry were perfectly competitive Suppose that two Cournot firms operated in the market (Firm 1 and Firm 2) Determine the reaction function of Firm 1. Do...
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...
Consider an (inverse) demand curve P = 30 - Q. And a total cost curve of C(Q) = 12Q. Two firms (Firm A and Firm B) competing in this market. They simultaneously decide on the price of the product in a typical Bertrand fashion while producing an identical product. Both firms face the same cost function: C(qA) = 12qA and C(qB) = 12qB, where qA is the output of Firm A and qB is the output of Firm B. (i)...