Question

1) Two firms, a and b, in a Cournot oligopoly face the inverse demand function p...

1) Two firms, a and b, in a Cournot oligopoly face the inverse demand function p = 300 – Q. Their cost function is c (qi) = 25 + 50qi for i = a, b. Calculate the profit maximizing price output combination. (3)

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Given the Inverse Demand function as P = 1000-(Q1+Q2) and Cost Function of firms as Ci(Qi)...
Given the Inverse Demand function as P = 1000-(Q1+Q2) and Cost Function of firms as Ci(Qi) = 4Qi calculate the following values. A. In a Cournot Oligopoly (PC, QC, πC) i. Find the Price (Pc) in the market, ii. Find the profit maximizing output (Qi*) and iii. Find the Profit (πiC) of each firm. B. In a Stackelberg Oligopoly (PS, QS, πS), i. Find the Price (PS) in the market, ii. Find the profit maximizing output of the Leader (QL*)...
A monopolist faces the inverse demand function p = 300 – Q. Their cost function is...
A monopolist faces the inverse demand function p = 300 – Q. Their cost function is c (Q) = 25 + 50Q. Calculate the profit maximizing price output combination
Two identical firms compete as a Cournot duopoly. The inverse market demand they face is P...
Two identical firms compete as a Cournot duopoly. The inverse market demand they face is P = 128 - 4Q. The cost function for each firm is C(Q) = 8Q. The price charged in this market will be a. $32. b. $48. c. $12. d. $56.
N firms, in a Cournot oligopoly are facing the market demand given by P = 140...
N firms, in a Cournot oligopoly are facing the market demand given by P = 140 – 0.4Q, where P is the market price and Q is the market quantity demanded. Each firm has (total) cost of production given by C(qi) = 200 + 10qi, where qi is the quantity produced by firm i (for i from 1 to N). New firms would like to enter the market if they expect to make non-negative profits in this market; the existing...
The market inverse demand curve is P = 85 – Q. There are i firms in...
The market inverse demand curve is P = 85 – Q. There are i firms in the market with all firms (plants) that have cost function TCi = 20 + qi + qi^2. Find the market profit for a maximizing multiplant-monopoly assuming two plants.
Assume that there are 4 firms in a Cournot oligopoly game. Let qi denote the quantity...
Assume that there are 4 firms in a Cournot oligopoly game. Let qi denote the quantity produced by firm i, and let q = q1 + q2 + q3 + q4 denote the aggregate quantity on the market. Let P be the market clearing price and assume that the market inverse demand equation is P(Q) = 80 – Q. The total cost of each firm i from producing quantity qi is Ci(qi) = 20qi. The marginal cost, 20, is constant...
Consider two firms who are acting as Cournot duopolists. The inverse demand function is represented by...
Consider two firms who are acting as Cournot duopolists. The inverse demand function is represented by ? = 100 − (?1 + ?2). Here, P is the price. ?1 and ?2 are the output levels of Firms 1 and 2.The marginal cost (MC) functions of the two firms are:?? =5 1??2 = 15 Find the profit of the two firms.
Suppose there are n firms in a Cournot oligopoly model. Let qidenote the quantity produced by...
Suppose there are n firms in a Cournot oligopoly model. Let qidenote the quantity produced by firm i, and let Q = q1 + q2 +…+ qn be the aggregate quantity in the market. Let P denote the market clearing price and assume that the inverse market demand is given by P(Q)=a - Q (when Q<a, else P=0). Assume that the total cost for firm i of producing quantity qi is C(qi) = cqi . That is, there are no...
Two firms, A and B, are Cournot competitors facing the inverse market demand P = 5...
Two firms, A and B, are Cournot competitors facing the inverse market demand P = 5 - 0.001Q, where Q = qA + qB. Each firm has the same total cost function Ci = 2qi , i = A, B. a. (8) Write out the profit function of firm A, then derive the best response functions for A and B. (You only need to derive one best response function because A and B are identical.) Carefully graph the best response...
Assume that you observe two firms operating in a Bertrand oligopoly. The inverse demand function for...
Assume that you observe two firms operating in a Bertrand oligopoly. The inverse demand function for the market is P = 200 – 2Q and each firm has the same cost function of C(Q) = 20Q. What is the level of production for each firm, market price, and profit of each firm? What would happen if both firms merge to form a single monopoly with a cost function of C(Q) = 20Q?