Question

In a homogenous good market two firms, A and B, are producing with the same technology....

In a homogenous good market two firms, A and B, are producing with the same technology. Firm i’ s total cost function is C(qi) = 10 + 20qi, where i= A,B. The inverse demand function for the good is given by P(qA+qB) = 150 – (qA+qB).

a) Assume that the firms choose simultaneously their quantities. Find the market price and determine firm’s profits and consumer surplus at that price.

b) If the two firms set simultaneously their prices, instead of their quantities, find the market price and determine firm’s profits and consumer surplus at that price

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
Suppose that two firms compete in the same market producing homogenous products with the following inverse...
Suppose that two firms compete in the same market producing homogenous products with the following inverse demand function: P=1,000-(Q1+Q2) The cost function of each firm is given by: C1=4Q1 C2=4Q2 Suppose that the two firms engage in Bertrand price competition. What price should firm 1 set in equilibrium? What price should firm 2 set? What are the profits for each firm in equilibrium? What is the total market output? Suppose that the two firms collude in quantity, i.e., acting together...
The market demand is given by P = 90 − 2Q. There are only two firms...
The market demand is given by P = 90 − 2Q. There are only two firms producing this good. Hence the quantity supplied in the market is the sum of each firm’s quantity supplied (that is, Q = qA + qB), where qj is the firm j 0 s quantity supplied). Firm A has zero marginal cost, while Firm B has the marginal cost of $30. Each firm has no fixed cost, and simultaneously chooses how many units to produce....
Consider a market with demand p = a − bq. There are two firms. Both firms...
Consider a market with demand p = a − bq. There are two firms. Both firms produce the same homogeneous product but have different technologies. Firm A has a cost function cA(qA) = cA × qA and firm B has a cost function cB(qB) = cB × qB. If necessary, assume that cA < cB. (a) Find the equilibrium quantities produced by each firm, the total equilibrium quantity, and the equilibrium price as a function of a, b, cA, and...
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...
A homogenous good industry consists of two identical firms (firm 1 and firm 2). Both firms...
A homogenous good industry consists of two identical firms (firm 1 and firm 2). Both firms have a constant average total cost and marginal cost of $4 per unit. The demand curve is given by P = 10 – Q. Suppose the two firms choose their quantities simultaneously as in the Cournot model. (1) Find and plot each firm’s best-response curve. (Be sure to clearly label your curves, axes and intercepts.) (2) Find each firm’s quantity and profit in the...
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...
Two firms, a and b, compete in a market to sell homogeneous products with inverse demand...
Two firms, a and b, compete in a market to sell homogeneous products with inverse demand function P = 400 – 2Q where Q = Qa + Qb. Firm a has the cost function Ca = 100 + 15Qa and firm b has the cost function Cb = 100 + 15Qb. Use this information to compare the output levels, price and profits in settings characterized by the following markets: Cournot Stackelberg Bertrand Collusion
Two firms, a and b, compete in a market to sell homogeneous products with inverse demand...
Two firms, a and b, compete in a market to sell homogeneous products with inverse demand function P = 400 – 2Q where Q = Qa + Qb. Firm a has the cost function Ca = 100 + 15Qa and firm b has the cost function Cb = 100 + 15Qb. Use this information to compare the output levels, price, and profits in settings characterized by the following markets: a, Cournot b, Stackelberg c, Bertrand d, Collusion
Two firms compete to sell a homogenous good in a market characterized by a demand function...
Two firms compete to sell a homogenous good in a market characterized by a demand function Q = 250 – 1/4P. Each firm has the same cost function at C(Q) = $200Q. Use this information to compare the output levels and profits in settings characterized by Cournot, Stackelberg, Bertrand, and Collusive behavior.
Consider a publicly available technology of producing a good that is characterized by the variable cost...
Consider a publicly available technology of producing a good that is characterized by the variable cost function VC(Q) = 1/2(Q^2) and fixed costs FC = 2 for a firm that operates the technology. In the short run, fixed costs are unavoidable. In the long run, fixed costs are avoidable and it is free for any firm outside of the market to enter, should it want to. In the short run, the set of firms in the market is fixed. The...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT