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Suppose the inverse market demand function for a homogenous-product Stackelberg duopoly is given by P=80-2( q 1 + q 2 ) and Q= q 1

Suppose the inverse market demand function for a homogenous-product Stackelberg duopoly is given by P=80-2(q1+q2) and Q=q1+q2 is the total output produced in the market, P is the market price, q1 is the quantity of output produced by the leader, q2 is the quantity of output produced by the follower.

The total cost structures for the leader and follower are TC1=2q1 and TC2=4q2 respectively.

2. Write down the Formula: Equilibrium Outputs in Stackelberg Oligopoly including all the wording. (From your textbook)

For the linear (inverse) demand function

P = a b (Q1 + Q2)

And cost functions

C1 (Q1) = c1Q1

C2 (Q2) = c2Q2

The follower sets output according to the Cournot reaction function

Q2 = r2 (Q1) = a-c2/2b - 1/2Q1

3. Using the formulas from question 2, determine the values of the leaders output q1 and the followers output q2.

4. Determine the equilibrium market price.

5. Determine the profits of the leader and the follower.

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