Suppose there are just two countries, A and B, in the oil market and the inverse demand for oil is given by P = 100 – Q. Both countries have the same marginal cost of producing oil which is €40.
The price that each country would charge in the Cournot equilibrium is
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€40 |
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€70 |
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€60 |
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€30 |
Answer:
A. First of all we need to find out Marginal Revenue equation from total revenue equation
Total revenue = P * Q
= ( 100 - Q ) Q
= 100Q - Q^2
Thus total revenue = 100Q - Q^2
Marginal revenue by derivation = 100 - 2Q from total revenue
B. Then we need to find optimum quantity
Here MC = 40
For profit maximizing MR = MC
Thus, 100 - 2Q = 40
2Q = 100 - 40
Q = 60/2 = 30
Thus optimum quantity is 30 units
Now we have quantity, we can find out price
Price = 100 - Q
= 100 - 30 = €70
Thus €70 price will be charged
Suppose there are just two countries, A and B, in the oil market and the inverse...