Chapter 10: Problem 13
What stops oligopolists from acting together as a monopolist and earning the highest possible level of profits?
Chapter 10: Problem 13
What stops oligopolists from acting together as a monopolist and earning the highest possible level of profits?
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Get started for freeIs a monopolistically competitive firm productively efficient? Is it allocatively efficient? Why or why not?
Will the firms in an oligopoly act more like a monopoly or more like competitors? Briefly explain.
Continuing with the scenario in question \(1,\) in the long run, the positive economic profits that the monopolistic competitor eams will attract a response either from existing firms in the industry or firms outside. As those firms capture the original firm's profit, what will happen to the original firm's profit-maximizing price and output levels?
Mary and Raj are the only two growers who provide organically grown com to a local grocery store. They know that if they cooperated and produced less corn, they could raise the price of the com. If they work independently, they will each earn \(\$ 100 .\) If they decide to work together and both lower their output, they can each earn \(\$ 150 .\) If one person lowers output and the other does not, the person who lowers output will eam \(\$ 0\) and the other person will capture the entire market and will earn \(\$ 200\). Table 10.6 represents the choices available to Mary and Raj. What is the best choice for Raj if he is sure that Mary will cooperate? If Mary thinks Raj will cheat, what should Mary do and why? What is the prisoner's dilemma result? What is the preferred choice if they could ensure cooperation? \(A=\) Work independently; \(\mathrm{B}=\) Cooperate and Lower Output. (Each results entry lists Raj's eamings first, and Mary's earnings second.)
Jane and Bill are apprehended for a bank robbery. They are taken into separate rooms and questioned by the police about their involvement in the crime. The police tell them each that if they confess and turn the other person in, they will receive a lighter sentence. If they both confess, they will be each be sentenced to 30 years. If neither confesses, they will each receive a 20-year sentence. If only one confesses, the confessor will receive 15 years and the one who stayed silent will receive 35 years. Table 10.7 below represents the choices available to Jane and Bill. If Jane trusts Bill to stay silent, what should she do? If Jane thinks that Bill will confess, what should she do? Does Jane have a dominant strategy? Does Bill have a dominant strategy? \(\mathrm{A}=\) Confess; \(\mathrm{B}=\) Stay Silent. (Each results entry lists Jane's sentence first (in years), and Bill's sentence second.)
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