EBK INTERMEDIATE MICROECONOMICS AND ITS
EBK INTERMEDIATE MICROECONOMICS AND ITS
12th Edition
ISBN: 9781305176386
Author: Snyder
Publisher: YUZU
Question
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Chapter 16, Problem 16.2P

a

To determine

Total number of fish and nature of externality.

b)

To determine

Optimal level of fishing in lakes.

c)

To determine

License fee in term of fish.

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Becky and Sarah are sisters who share a room. Their room can easily get messy, and their parents are always telling them to tidy it. Here are the costs and benefits to both Becky and Sarah of taking the time to clean their room: If both Becky and Sarah clean, they each spend two hours and get a clean room. If Becky decides not to clean and Sarah does all the cleaning, then Sarah spends 10 hours cleaning (Becky spends 0) but Sarah is exhausted. The same would occur for Becky if Sarah decided not to clean—Becky spends 10 hours and becomes exhausted. If both girls decide not to clean, they both have a dirty room. What is the best outcome for Becky and Sarah? What is the worst outcome? (It would help you to construct a prisoner’s dilemma table.) Unfortunately, we know that the optimal outcome will most likely not happen, and that the sisters probably will choose the worst one instead. Explain what it is about Becky’s and Sarah’s reasoning that will lead them both to choose the worst…
Becky and Sarah are sisters who share a room. Their room can easily get messy, and their parents are always telling them to tidy it. Here are the costs and benefits to both Becky and Sarah of taking the time to clean their room: If both Becky and Sarah clean, they each spend two hours and get a clean room. If Becky decides not to clean and Sarah does all the cleaning, then Sarah spends 10 hours cleaning (Becky spends 0) but Sarah is exhausted. The same would occur for Becky if Sarah decided not to clean—Becky spends 10 hours and becomes exhausted. If both girls decide not to clean, they both have a dirty room. What is the best outcome for Becky and Sarah? What is the worst outcome? (It would help you to construct a prisoner’s dilemma table.)
There is a community of 400 commercial fishers, and there are two lakes where they can fish, ONE and TWO. Fishers choose the lake on which they fish. On ONE, the catch per fisher is 30 pounds, regardless of how many fishers choose ONE. On TWO the catch per fisher decreases as the number of fishers increases. Specifically, C, = 200 – N2, where N, is the number of fishers on TWO and C2 is pounds of fish caught by each fisher. Fishers' preferences: Fishers care about the quantity of fish they catch, the more they catch, the better off they are. In addition, if a fisher anticipates that the quantity of fish he would catch on ONE is identical to the quantity he would catch on TWO, he prefers to fish on TWO. (a) Why this problem is the Game Theory problem? (b) What is a strategy set for a representative player REP? (c) Let M be the number of fishers other than a representative, REP, who choose to fish on TWO. Construct a payoff table for REP in the game in which all 400 fishers choose a…
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