Question

The inverse-demand curve for oil in the Middle East is given by P = 20 –...

The inverse-demand curve for oil in the Middle East is given by P = 20 – Q, where Q is measure in barrels and P is measured in USD. Saudi Arabia can produce barrels of oil for a constant marginal cost of $1, while Iran can produce barrels of oil for a constant marginal cost of $3.

Solve for the unique Nash Equilibrium in the Middle Eastern oil market assuming that Iran chooses its production quantity before Saudi Arabia chooses its production quantity. Compare this to the simultaneous move duopoly (Cournot)

Homework Answers

Answer #1

GIVEN DATA

P=20-Q

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
The inverse-demand curve for oil in the Middle East is given by P = 20 –...
The inverse-demand curve for oil in the Middle East is given by P = 20 – Q, where Q is measure in barrels and P is measured in USD. Saudi Arabia can produce barrels of oil for a constant marginal cost of $1, while Iran can produce barrels of oil for a constant marginal cost of $3. Solve for the unique Nash Equilibrium in the Middle Eastern oil market assuming that Iran chooses its production quantity before Saudi Arabia chooses...
The inverse-demand curve for oil in the Middle East is given by P = 20 –...
The inverse-demand curve for oil in the Middle East is given by P = 20 – Q, where Q is measure in barrels and P is measured in USD. Saudi Arabia can produce barrels of oil for a constant marginal cost of $1, while Iran can produce barrels of oil for a constant marginal cost of $3. Solve for the unique Nash Equilibrium in the Middle Eastern oil market assuming that Iran chooses its production quantity before Saudi Arabia chooses...
The inverse-demand curve for oil in the Middle East is given by P = 20 –...
The inverse-demand curve for oil in the Middle East is given by P = 20 – Q, where Q is measure in barrels and P is measured in USD. Saudi Arabia can produce barrels of oil for a constant marginal cost of $1, while Iran can produce barrels of oil for a constant marginal cost of $3. Solve for the unique Nash Equilibrium in the Middle Eastern oil market assuming that Iran chooses its production quantity before Saudi Arabia chooses...
1. There are two oil producers, Saudi Arabia and Iran. The market price will be $60/barrel...
1. There are two oil producers, Saudi Arabia and Iran. The market price will be $60/barrel if the total volume of sales is 9 million barrels daily, $50 if the total volume of sales is 11 million barrels daily, and $35 if the total volume of sales is 13 million barrels daily. Saudi Arabia has two strategies; either produce 8 million barrels daily or 6 million. Iran has two strategies; either produce 3 million barrels daily or 5 million. Assume...
Consider the Cournot duopoly model where the inverse demand function is given by P(Q) = 100-Q...
Consider the Cournot duopoly model where the inverse demand function is given by P(Q) = 100-Q but the firms have asymmetric marginal costs: c1= 40 and c2= 60. What is the Nash equilibrium of this game?
The inverse demand function for fuzzy dice is p = 20 - q. Each firm in...
The inverse demand function for fuzzy dice is p = 20 - q. Each firm in this industry produces at a constant marginal cost of $8. Which of the following sets of statements is completely true? a. Monopoly output is 6. Cournot duopoly total output is 8. Perfectly competitive output is 16. b. Monopoly output is 8. Cournot duopoly total output is 8. Perfectly competitive output is 12. c. Monopoly output is 6. Cournot duopoly total output is 6. Perfectly...
Consider the Cournot duopoly model where the inverse demand is P(Q) = a – Q but...
Consider the Cournot duopoly model where the inverse demand is P(Q) = a – Q but firms have asymmetric marginal costs: c1 for firm 1 and c2 for firm 2. What is the Nash equilibrium if 0 < ci < a/2 for each firm? What if c1 < c2 < a, but 2c2 > a + c1?
Four firms compete a la Cournot in a market where inverse demand is given by P...
Four firms compete a la Cournot in a market where inverse demand is given by P = 90 − 2Q. Suppose 3 high-cost firms have constant marginal cost of 20, while one low-cost firm has marginal cost of 10. Find the Nash equilibrium output for each firm where the high-cost firms each produce the same level of output.
Three oligopolists operate in a market with inverse demand given by p (Q ) = a...
Three oligopolists operate in a market with inverse demand given by p (Q ) = a −Q , where Q = q1 + q2 + q3, and qi is the quantity produced by firm i. Each firm has a constant marginal cost of production, c and no fixed cost. The firms choose their quantities dy- namically as follows: (1) Firm 1, who is the industry leader, chooses q1 ≥ 0; (2) Firms 2 and 3 observe q1 and then simultaneously...
There is a Cournot duopoly competition between Firm 1 and Firm 2. The inverse demand function...
There is a Cournot duopoly competition between Firm 1 and Firm 2. The inverse demand function is given by P(Q)=100-q, where Q=q1+q2 and qi denotes the quantity produced by firm i for all iÎ {1, 2} and the cost function is given by ci(qi)=10qi. Describe this problem as a normal-form game. Find pure-strategy Nash Equilibria for both firms.