Consider the following Cournot duopoly. Both firms produce a homogenous good. The demand function is Q= 25 - P, where Q is the fotal quantity produced. Firm 1's marginal cost is C=3 Firm 2's marginal cost of production is C=4 with probability 0.3 and c =2 with probability 0.7. Firm 2 knows its own cost function and firm 1's cost function. Firm 1 knows its own cost function and the probability distribution of firm 2's marginal cost Firm 2 faces low production cost. Assuming that all firms behave optimally, the market clearing price is O 15 1 9.9 O 82 O 21.1

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