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 = ?
Two identical firms compete as a Cournot duopoly. The inverse market demand they face is P...
Two identical firms compete as a count duopoly. The inverse market demand they face is Risto P=120-QQ. The total cost function for firm 1 is Te, CQ) = AQ. The total cost function for firma is TC, (Q) = 2Qz. What is the output of each firm? A.Q, = 19, Q=20 B. Q = 20, Q = 19 C.Q=19 , Q = 19 D. Q,= 19, Q, 18 E. Q, = 19, 2,319
Questions 10-12 rely on the following prompt: Firm 1 and Firm 2 compete as Cournot duopolists, producing q1 and q2 units of output respectively, such that market output Q=q1+q2. They face market inverse demand of P = 400 − 2Q. Firm 1’s Total cost is given by TC1=2q1^2. Firm 2’s by TC2=2q2^2. 10. What is Firm 1’s equilibrium profit maximizing output level, q1*? 11. What is market output in the Cournot equilibrium for this market (so, what is the value...
Let market demand for a Cournot duopoly be represented by P=4500-(2Q1+2Q2), while total costs for firm 1 and 2 are respectively, TC1(Q1)=12Q1 2 and TC2(Q2)=12Q2 2 . Calculate equilibrium output, price, and profit of each firm. 10 pts
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=...
Now consider a typical Cournot duopoly situation such that the market is being served by two firms (Firm 1 and Firm 2) that simultaneously decide on the level of output to sell in the market, while producing an identical product. The total output of the industry is Q = q1 + q2, where q1 and q2 are the output of Firm 1 and 2, respectively. Each firm has a symmetric cost function: C(q1) = 12 q1 and C(q2) = 12...
Two firms compete as a duopoly. The demand they face is P = 100 - 3Q. The cost function for each firm is C(Q) = 4Q. Determine output, and profits for each firm in a Cournot oligopoly If firms collude, determine output and profit for each firm. If firm 1 cheats on the collusion in item 2, determine output and profit for each firm. Graph the reaction functions and identify the points from parts 1, 2 and 3. Determine output,...
Demand in a market dominated by two firms (a Cournot duopoly) is determined according to: P = 300 – 4(Q1 + Q2), where P is the market price, Q1 is the quantity demanded by Firm 1, and Q2 is the quantity demanded by Firm 2. The marginal cost and average cost for each firm is constant; AC=MC = $74. The cournot-duopoly equilibrium profit for each firm is
Demand in a market dominated by two firms (a Cournot duopoly) is determined according to: P = 200 – 2(Q1 + Q2), where P is the market price, Q1 is the quantity demanded by Firm 1, and Q2 is the quantity demanded by Firm 2. The marginal cost and average cost for each firm is constant; AC=MC = $75. The cournot-duopoly equilibrium quantity produced by each firm is _____. Hint: Write your answer to two decimal places.
Questions 18-19 refer to the following: There 2 firms in a Cournot Oligopoly market for cell phone service in a Texas county. The market inverse demand function and the total cost functions each of the two firms are as follows: P = 50 – 0.25(Q1 + Q2) (market inverse demand) TC1 = 5 + 10Q1 (total cost function for firm 1) TC2 = 2 + 12Q2 (total cost function for firm 2) 18. Which of the following represents the equilibrium...
Two firms are producing identical goods in a market characterized by the inverse demand curve P = 120 – 4Q, where Q is the sum of Firm 1's and Firm 2's output, q1 + q2. Each firm's marginal cost is constant at $20. Graph the reaction function for each firm and indicate the Nash equilibrium.