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Consider a market with the market demand D: P = 80 - Q, which is served by four Cournot oligopolistic producers (firms) with the constant marginal cost MC = $30 and no fixed cost
Consider a market with the market demand D: P = 80 - Q, which is served by four Cournot oligopolistic producers (firms) with the constant marginal cost MC = $30 and no fixed cost.
When these four firms collude to form a cartel (they behave like a monopoly), the market output is:
A. 10.
B. 20.
C. 25.
D. 35.
Expert Solution
The answer is C).
If the firms form a monopolist, then they will produce until marginal revenue is equal to marginal cost to maximize profit. Using the twice as steep rule, the marginal revenue is:
- MR = 80 - 2Q
The constant marginal cost is 30, so the profit-maximizing quantity is given by:
- MR = MC
- 80 - 2Q = 30
- Q = 25
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