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The sole producer of the anti-diarrhea drug STOP supplies two retail pharmacies in an isolated village. The two pharmacies compete à la Cournot in a market characterized by an inverse demand function
P(Q)= 100-Q
where p is the price consumers pay for a package of pills. The costs the pharmacies have per package sold are €40 plus the amount they have to pay for a package to the producer of STOP. Assume that the marginal cost of STOP is €12 per package and that there are no fixed costs. Moreover, suppose that STOP uses a two-part tariff with a price per package equal to S p and a fixed amount f which both pharmacies require to pay to STOP to become its eligible suppliers.
a. Assume that the fixed amount f is so low that both retailers remain in the market. What is the joint equilibrium quantity of the two pharmacies that will be offered as a function of p ?
Let {(y i ; x i ); 1 ≤ i ≤ n} be an i.i.d sequence of random variables where yi and xi satisfy the linear relationship y i = β 0 + β 1 x i + ∈ i with Cov(x i ; ∈ i ) = 0
what is the reason behind studing this topic ?
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