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1) characterize the long run equilibrium of a perfectly competitive industry in which average costs are U-shaped as output increases, under both restricted and free entry. b)Discuss the senses in which a perfectly-discriminating monopolist is efficient or inefficient
2) consider an oligopoly in which the inverse demand function p(∑xi ) = a-b∑xi,a,b > 0,and each firm's costs c(xi)- cxi, 0 < c < a. first, given n, determine the cournot-nash equilibrium outputs, profits, deviation of price from marginal cost, and deadweight loss. Then prove that all of these approach zero asymptotically as n tends towards infinity. Comment on the significance of these results.
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An operation has a 20 percent scrap rate. As a result, 80 pieces per hour are produced. a. If we could eliminate the scrap, how many pieces could we produce? b. What would be
Describe the attitudes or traits of an engineer that make the engineer unqualified to be a manager
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