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Problem 1 Dr. Fine and Dr. Feelgood are the only two medical doctors offering immediate walkin medical services in the town of Springfield. That is,...

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Problem 1 Dr. Fine and Dr. Feelgood are the only two medical doctors offering immediate  walk-in medical services in the town of Springfield. That is, they operate in a  duopoly. Each doctor can charge either a high price or a low price for a standard  medical visit. The accompanying matrix shows their payoffs, in profits per patient  (in dollars), for any choice that the two doctors can make. 1. Suppose the two doctors play a one-shot game—that is, they interact only once  and never again. What will be the Nash (non-cooperative) equilibrium in this one- shot game? 2. Now suppose the two doctors play this game twice. Also, suppose each doctor  can play one of two strategies: it can play either “always charge the low price” or  “tit for tat”— that is, it starts off charging the high price in the first period, and then  in the second period it does whatever the other doctor did in the previous period.  Write down the payoffs to Dr. Fine from the following four possibilities: a) Dr. Fine plays “always charge the low price” when Dr. Feelgood also plays  “always charge the low price.” b) Dr. Fine plays “always charge the low price” when Dr. Feelgood plays “tit  for tat.”
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c) Dr. Fine plays “tit for tat” when Dr. Feelgood plays “always charge the low  price.” d) Dr. Fine plays “tit for tat” when Dr. Feelgood also plays “tit for tat.” Problem 2 “In the long run, there is no difference between monopolistic competition and perfect  competition.” Discuss whether this statement is true, false, or ambiguous with respect to  the following criteria: a.  The price charged to consumers b.  The average total cost of production c.  The efficiency of the market outcome d.  The typical firm’s profit in the long run
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Problem 1
Dr. Fine and Dr. Feelgood are the only two medical doctors offering immediate walk­in medical services in the town of Springfield. That is, they operate in a duopoly. Each doctor can...

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