34. Suppose duopolists in the market for spring water share a market demand curve given by P = 50 –
0.02Q, where P is the price per gallon and Q is thousands of gallons of water per day. The marginal
cost of producing water is near zero for both firms. If firm A produces zero, firm B’s best response is
producing:
0 gallons of water per day.
48 gallons of water per day.
833 gallons of water per day.
1,250 gallons of water per day.
2,500 gallons of water per day.
35. Suppose duopolists in the market for spring water share a market demand curve given by P = 50 –
0.02Q, where P is the price per gallon and Q is thousands of gallons of water per day. The marginal
cost of producing water is near zero for both firms. If one firm acts as a first mover, the second firm
will produce:
0 gallons of water per day per firm.
625 gallons of water per day.
833 gallons of water per day.
1,250 gallons of water per day.
2,500 gallons of water per day.
36. Suppose duopolists in the market for spring water share a market demand curve given by P = 50 –
0.02Q, where P is the price per gallon and Q is thousands of gallons of water per day. The marginal
cost of producing water is near zero for both firms. Optimal output for Cournot duopolists moving
simultaneously is:
0 gallons of water per day per firm.
625 gallons of water per day per firm.
833 gallons of water per day per firm.
1,250 gallons of water per day per firm.
2,500 gallons of water per day per firm.
37. Duopolists A and B face the following demand curves: QA = 100 – 2PA + 5PB and QB = 120 – 3PB +
4PA. If both firms have zero marginal cost, what are the profit-maximizing prices and quantities?
PA = 300, QA = 600, PB = 220, QB = 660.
PA = 200, QA = 400, PB = 200, QB = 400.
PA = 200, QA = 700, PB = 200, QB = 320.
PA = 300, QA = 750, PB = 250, QB = 570.
PA = 300, QA = 1,250, PB = 350, QB = 270.