Exam 8: A: Buying and Selling
Exam 1: Budget Constraint58 Questions
Exam 1: A: Budget Constraint30 Questions
Exam 2: Preferences49 Questions
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Exam 3: Utility57 Questions
Exam 3: A: Utility29 Questions
Exam 4: Choice63 Questions
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Exam 5: Demand79 Questions
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Exam 6: Revealed Preference58 Questions
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Exam 7: Slutsky Equation51 Questions
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Exam 8: Buying and Selling75 Questions
Exam 8: A: Buying and Selling30 Questions
Exam 9: Intertemporal Choice61 Questions
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Exam 10: Asset Markets46 Questions
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Exam 11: Uncertainty39 Questions
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Exam 13: Consumers Surplus42 Questions
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Exam 14: Market Demand101 Questions
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Exam 15: Equilibrium48 Questions
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Exam 16: Auctions36 Questions
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Exam 18: Profit Maximization52 Questions
Exam 18: A: Profit Maximization21 Questions
Exam 19: Cost Minimization77 Questions
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Exam 20: Cost Curves51 Questions
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Exam 21: Firm Supply41 Questions
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Exam 22: Industry Supply49 Questions
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Exam 23: Monopoly76 Questions
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Exam 24: Monopoly Behavior34 Questions
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Exam 25: Factor Markets24 Questions
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Exam 26: Oligopoly56 Questions
Exam 26: A: Oligopoly30 Questions
Exam 27: Game Theory34 Questions
Exam 27: A: Game Theory25 Questions
Exam 28: Game Applications28 Questions
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Exam 29: Behavioral Economics34 Questions
Exam 30: Exchange68 Questions
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Exam 31: Production35 Questions
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Exam 32: Welfare27 Questions
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Exam 33: Externalities42 Questions
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Exam 35: Public Goods26 Questions
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Exam 36: Asymmetric Information31 Questions
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Mr. Cog in Problem 7 has 18 hours a day to divide between labor and leisure. If he has 16 dollars of nonlabor income per day and gets a wage rate of 7 dollars per hour when he works, his budget equation, expressing combinations of consumption and leisure that he can afford to have, can be written as
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Correct Answer:
A
Suppose that Mario in Problem 2 consumes eggplants and tomatoes in the ratio of 1 bushel of eggplants per 1 bushel of tomatoes. His garden yields 30 bushels of eggplants and 10 bushels of tomatoes. He initially faced prices of $10 per bushel for each vegetable, but the price of eggplants rose to $20 per bushel, while the price of tomatoes stayed unchanged. After the price change, he would
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(Multiple Choice)
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Correct Answer:
A
In Problem 1, if Abishag owned 20 quinces and 20 kumquats and if the price of kumquats is 4 times the price of quinces, how many kumquats could she afford if she spent all of her money on kumquats?
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(Multiple Choice)
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Correct Answer:
B
Dudley, in Problem 15, has a utility function U(C, R) = C - (12 - R)2, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. If Dudley has a nonlabor income of $20 per day and is paid a wage of $8 per hour, how many hours of leisure will he choose per day?
(Multiple Choice)
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Dudley, in Problem 15, has a utility function U(C, R) = C - (12 - R)2, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. If Dudley has a nonlabor income of $30 per day and is paid a wage of $4 per hour, how many hours of leisure will he choose per day?
(Multiple Choice)
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Dudley, in Problem 15, has a utility function U(C, R) = C - (12 - R)2, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. If Dudley has a nonlabor income of $35 per day and is paid a wage of $0 per hour, how many hours of leisure will he choose per day?
(Multiple Choice)
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Dudley, in Problem 15, has a utility function U(C, R) = C - (12 - R)2, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. If Dudley has a nonlabor income of $15 per day and is paid a wage of $8 per hour, how many hours of leisure will he choose per day?
(Multiple Choice)
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Dudley, in Problem 15, has a utility function U(C, R) = C - (12 - R)2, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. If Dudley has a nonlabor income of $10 per day and is paid a wage of $4 per hour, how many hours of leisure will he choose per day?
(Multiple Choice)
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Suppose that Mario in Problem 2 consumes eggplants and tomatoes in the ratio of 1 bushel of eggplants per 1 bushel of tomatoes. His garden yields 30 bushels of eggplants and 10 bushels of tomatoes. He initially faced prices of $25 per bushel for each vegetable, but the price of eggplants rose to $100 per bushel, while the price of tomatoes stayed unchanged. After the price change, he would
(Multiple Choice)
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Dr. J has 80 hours per week to divide between work and leisure. His wage rate if $5 per hour. Dr. J receives a lump sum payment of $250 per week. Suppose that the first $150 per week of his labor income is untaxed, but all labor income above $150 is taxed at a rate of 70%.
(Multiple Choice)
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Suppose that Mario in Problem 2 consumes eggplants and tomatoes in the ratio of 1 bushel of eggplants per 1 bushel of tomatoes. His garden yields 30 bushels of eggplants and 10 bushels of tomatoes. He initially faced prices of $10 per bushel for each vegetable, but the price of eggplants rose to $20 per bushel, while the price of tomatoes stayed unchanged. After the price change, he would
(Multiple Choice)
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Dr. J has 80 hours per week to divide between work and leisure. His wage rate if $5 per hour. Dr. J receives a lump sum payment of $150 per week. Suppose that the first $100 per week of his labor income is untaxed, but all labor income above $100 is taxed at a rate of 70%.
(Multiple Choice)
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Dr. J has 80 hours per week to divide between work and leisure. His wage rate if $5 per hour. Dr. J receives a lump sum payment of $100 per week. Suppose that the first $50 per week of his labor income is untaxed, but all labor income above $50 is taxed at a rate of 70%.
(Multiple Choice)
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Mr. Cog in Problem 7 has 18 hours a day to divide between labor and leisure. If he has 17 dollars of nonlabor income per day and gets a wage rate of 13 dollars per hour when he works, his budget equation, expressing combinations of consumption and leisure that he can afford to have, can be written as
(Multiple Choice)
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Mr. Cog in Problem 7 has 18 hours a day to divide between labor and leisure. If he has 9 dollars of nonlabor income per day and gets a wage rate of 15 dollars per hour when he works, his budget equation, expressing combinations of consumption and leisure that he can afford to have, can be written as
(Multiple Choice)
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Mr. Cog in Problem 7 has 18 hours per day to divide between labor and leisure. If he has a nonlabor income of 44 dollars per day and a wage rate of 14 dollars per hour, he will choose a combination of labor and leisure that allows him to spend
(Multiple Choice)
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In Problem 1, if Abishag owned 8 quinces and 10 kumquats and if the price of kumquats is 2 times the price of quinces, how many kumquats could she afford if she spent all of her money on kumquats?
(Multiple Choice)
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Suppose that Mario in Problem 2 consumes eggplants and tomatoes in the ratio of 1 bushel of eggplants per 1 bushel of tomatoes. His garden yields 30 bushels of eggplants and 10 bushels of tomatoes. He initially faced prices of $25 per bushel for each vegetable, but the price of eggplants rose to $50 per bushel, while the price of tomatoes stayed unchanged. After the price change, he would
(Multiple Choice)
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Dr. J has 80 hours per week to divide between work and leisure. His wage rate if $5 per hour. Dr. J receives a lump sum payment of $150 per week. Suppose that the first $100 per week of his labor income is untaxed, but all labor income above $100 is taxed at a rate of 70%.
(Multiple Choice)
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Suppose that Mario in Problem 2 consumes eggplants and tomatoes in the ratio of 1 bushel of eggplants per 1 bushel of tomatoes. His garden yields 30 bushels of eggplants and 10 bushels of tomatoes. He initially faced prices of $10 per bushel for each vegetable, but the price of eggplants rose to $40 per bushel, while the price of tomatoes stayed unchanged. After the price change, he would
(Multiple Choice)
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