Question

In: Economics

Two firms both produce leather boots. The inverse demand equation is given by P = 280 - Q, where P is the price of boots in USD/pair and Q is quantity of boots in million pair

Two firms both produce leather boots. The inverse demand equation is given by P = 280 - Q, where P is the price of boots in USD/pair and Q is quantity of boots in million pair. The cost function is given by: C(Q) = 40Q. If the two firms are Bertrand oligopolists, the profit for each firm is equal to:

Group of answer choices

100

10

1000

0

Solutions

Expert Solution

Correct : 0

C = 40Q

MC = 40

In Bertrand competition, P=MC

280 - Q = 40

Q= 240

Each firm sells 240/2= 120

Each firm's profit = Pq - C

= 40*120 - 40*120 = 0


Related Solutions

Two firms compete in a market with inverse demand P(Q) = a − Q, where the...
Two firms compete in a market with inverse demand P(Q) = a − Q, where the aggregate quantity is Q = q1 + q2. The profit of firm i ∈ {1, 2} is πi(q1, q2) = P(Q)qi − cqi , where c is the constant marginal cost, with a > c > 0. The timing of the game is: (1) firm 1 chooses its quantity q1 ≥ 0; (2) firm 2 observes q1 and then chooses its quantity q2 ≥...
The inverse demand function in a market is given by p=32-Q where Q is the aggregate quantity produced.
  The inverse demand function in a market is given by p=32-Q where Q is the aggregate quantity produced. The market has 3 identical firms with marginal and average costs of 8. These firms engage in Cournot competition.   a) How much output does each firm produce? b) What is the equilibrium price in the market? c) How much profit does each firm make? d) Consider a merger between two firms. Assuming that due to efficiency gains from the merger,...
Two firms operate in an industry with inverse demand given by p = 12 – q....
Two firms operate in an industry with inverse demand given by p = 12 – q. each firm operates with constant marginal cost equal to 0 and fixed cost equal to 4. Firms compete by setting the quantity to sell in the market . A) Determine the best reply function of each firm. b) Determine what are in equilibrium the quantities offered by each firm, the market price and the profits obtained by each firm. Assume now N firms operate...
Two firms produce a homogeneous product with an inverse market demand given by P = 100...
Two firms produce a homogeneous product with an inverse market demand given by P = 100 – 2Q, where Q = q1+q2. The first firm has a cost function given by C1=12q1and the second firm has a cost function given by C2=20q2. The firms make simultaneous output choices to maximize profit. Determine the equilibrium values of firm outputs, market output, price, and firm profits. With reference to question 1, now assume that decision-making is sequential with firm 1 choosing its...
Two firms produce a homogeneous product with an inverse market demand given by P = 100...
Two firms produce a homogeneous product with an inverse market demand given by P = 100 – 2Q, where Q = q1+q2. The first firm has a cost function given by C1=12q1and the second firm has a cost function given by C2=20q2. The firms make simultaneous output choices to maximize profit. Determine the equilibrium values of firm outputs, market output, price, and firm profits. With reference to question 1, now assume that decision-making is sequential with firm 1 choosing its...
Consider a market where inverse demand is given by P = 40 − Q, where Q...
Consider a market where inverse demand is given by P = 40 − Q, where Q is the total quantity produced. This market is served by two firms, F1 and F2, who each produce a homogeneous good at constant marginal cost c = $4. You are asked to analyze how market outcomes vary with industry conduct: that is, the way in which firms in the industry compete (or don’t). First assume that F1 and F2 engage in Bertrand competition. 1....
Suppose that the relationship between price, P, and quantity, Q, is given by the equation Q...
Suppose that the relationship between price, P, and quantity, Q, is given by the equation Q = 60 - 4P. Which of the following equations correctly represents solving Q = 60 - 4P for P? P=15-1/4 QP-60-QP=60-4QP=60+QP=15-4QPlot the relationship between Pand Q on the following graph. Note: Price (P) is on the vertical axis and quantity (Q) s on the horizontal axis. The slope of this line is _______ .Suppose that the Pin this equation refers to the price of a magazine subscription, and...
Consider a market where the inverse demand function is P = 100 - Q. All firms...
Consider a market where the inverse demand function is P = 100 - Q. All firms in the market have a constant marginal cost of $10, and no fixed costs. Compare the deadweight loss in a monopoly, a Cournot duopoly with identical firms, and a Bertrand duopoly with homogeneous products.
Consider a Monopolist where the inverse market demand curve for the produce is given by P...
Consider a Monopolist where the inverse market demand curve for the produce is given by P = 520 − 2Q. Marginal Cost: MC =100 + 2Q and Total Cost: 100 .50 2 TC = Q + Q + [1 + 1 + 1 = 3] Calculate: (a) Profit Maximizing Price and Quantity. (b) Single Price Monopolist Profit. (c) At the profit maximizing quantity, what is the Average Total Cost (ATC) for the Consider a Monopolist where the inverse market demand...
The inverse demand for a homogeneous good is given by P(Q) = 5 – 2Q, where...
The inverse demand for a homogeneous good is given by P(Q) = 5 – 2Q, where Q denotes the quantity of the good. The good is produced by two quantity‐ setting firms. Firm 1 has a constant marginal cost equal to c>0. Firm 2 has a constant marginal cost equal to d∈[0,c] 1) Assume simultaneous competition. Derive price, quantities and profits in the Cournot‐Nash equilibrium. 2) Assume now sequential competition, with firm 1 taking the Stackelberg leader role. Derive price,...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT