Exam 30: Exchange-Part A
Exam 1: Budget Constraint-Part A59 Questions
Exam 1: Budget Constraint-Part B35 Questions
Exam 2: Preferences-Part A49 Questions
Exam 2: Preferences-Part B30 Questions
Exam 3: Utility-Part A57 Questions
Exam 3: Utility-Part B30 Questions
Exam 4: Choice-Part A64 Questions
Exam 4: Choice-Part B31 Questions
Exam 5: Demand-Part A80 Questions
Exam 5: Demand-Part B36 Questions
Exam 6: Revealed Preference-Part A58 Questions
Exam 6: Revealed Preference-Part B26 Questions
Exam 7: Slutsky Equation-Part A51 Questions
Exam 7: Slutsky Equation-Part B30 Questions
Exam 8: Buying and Selling-Part A75 Questions
Exam 8: Buying and Selling-Part B30 Questions
Exam 9: Intertemporal Choice-Part A61 Questions
Exam 9: Intertemporal Choice-Part B31 Questions
Exam 10: Asset Markets-Part A46 Questions
Exam 10: Asset Markets-Part B30 Questions
Exam 11: Uncertainty-Part A39 Questions
Exam 11: Uncertainty-Part B24 Questions
Exam 12: Risky Assets-Part A16 Questions
Exam 12: Risky Assets-Part B10 Questions
Exam 13: Consumers Surplus-Part A42 Questions
Exam 13: Consumers Surplus-Part B30 Questions
Exam 14: Market Demand-Part A101 Questions
Exam 14: Market Demand-Part B25 Questions
Exam 15: Equilibrium-Part A48 Questions
Exam 15: Equilibrium-Part B20 Questions
Exam 16: Auctions-Part A36 Questions
Exam 16: Auctions-Part B25 Questions
Exam 17: Technology-Part A52 Questions
Exam 17: Technology-Part B30 Questions
Exam 18: Profit Maximization-Part A53 Questions
Exam 18: Profit Maximization-Part B21 Questions
Exam 19: Cost Minimization-Part A78 Questions
Exam 19: Cost Minimization-Part B26 Questions
Exam 20: Cost Curves-Part A53 Questions
Exam 20: Cost Curves-Part B25 Questions
Exam 21: Firm Supply-Part A46 Questions
Exam 21: Firm Supply-Part B15 Questions
Exam 22: Industry Supply-Part A49 Questions
Exam 22: Industry Supply-Part B33 Questions
Exam 23: Monopoly-Part A76 Questions
Exam 23: Monopoly-Part B35 Questions
Exam 24: Monopoly Behavior-Part A34 Questions
Exam 24: Monopoly Behavior-Part B20 Questions
Exam 25: Factor Markets-Part A24 Questions
Exam 25: Factor Markets-Part B20 Questions
Exam 26: Oligopoly-Part A55 Questions
Exam 26: Oligopoly-Part B25 Questions
Exam 27: Game Theory-Part A34 Questions
Exam 27: Game Theory-Part B25 Questions
Exam 28: Game Applications-Part A34 Questions
Exam 28: Game Applications-Part B25 Questions
Exam 29: Behavioral Economics34 Questions
Exam 30: Exchange-Part A72 Questions
Exam 30: Exchange-Part B30 Questions
Exam 31: Production-Part A35 Questions
Exam 31: Production-Part B25 Questions
Exam 32: Welfare-Part A27 Questions
Exam 32: Welfare-Part B25 Questions
Exam 33: Externalities-Part A42 Questions
Exam 33: Externalities-Part B25 Questions
Exam 34: Information Technology-Part A24 Questions
Exam 34: Information Technology-Part B15 Questions
Exam 35: Public Goods-Part A26 Questions
Exam 35: Public Goods-Part B15 Questions
Exam 36: Asymmetric Information-Part A31 Questions
Exam 36: Asymmetric Information-Part B20 Questions
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In a competitive pure exchange economy, if the initial endowment is on the diagonal line between the two origins, then, according to the first welfare theorem of economics, there must always be a competitive equilibrium in which no trade takes place.
(True/False)
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Xavier and Yvette are the only two persons on a desert island.There are only two goods, nuts and berries.Xavier's utility function is U(Nx, Bx)= NxBx.Yvette's utility function is U(Ny, By)= 2Ny + By.Xavier is endowed with 3 units of berries and 8 units of nuts.Yvette is endowed with 6 units of berries and 8 units of nuts.In a competitive equilibrium for this economy, how many units of berries does Xavier consume?
(Multiple Choice)
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The second welfare theorem of economics states that if preferences are convex, then any Pareto optimal allocation could be achieved as a competitive equilibrium after some reallocation of initial endowments.
(True/False)
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Jack Spratt's utility function is U(F, L)= L.His wife's utility function is U(F, L)= F.If Jack's initial endowment is 40 units of F and 20 units of L and if Jack's wife's initial endowment is 24 units of F and 40 units of L, then in an Edgeworth box for Jack and his wife, an allocation of F and L will be Pareto optimal only if it is at a corner of the box.
(True/False)
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Astrid's utility function is U(HA, CA)= HACA.Birger's utility function is min{HB, CB}.If Astrid's initial endowment is no cheese and 13 units of herring and if Birger's initial endowments are 8 units of cheese and no herring, then where p is a competitive equilibrium price of herring and cheese is the numeraire, it must be that demand equals supply in the herring market.This implies that
(Multiple Choice)
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An economy has two people, Charlie and Doris.There are two goods, apples and bananas.Charlie has an initial endowment of 6 apples and 6 bananas.Doris has an initial endowment of 12 apples and 3 bananas.Charlie's utility function is U(A C, B C)= A C B C, where A C is his apple consumption and B C is his banana consumption.Doris's utility function is U(A D, B D)= A D B D, where A D and B D are her apple and banana consumptions.At every Pareto optimal allocation,
(Multiple Choice)
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Jack Spratt's utility function is U(F, L)= L.His wife's utility function is U(F, L)= F.If Jack's initial endowment is 100 units of F and 50 units of L and if Jack's wife's initial endowment is 60 units of F and 100 units of L, then in an Edgeworth box for Jack and his wife, an allocation of F and L will be Pareto optimal only if it is at a corner of the box.
(True/False)
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Mutt's utility function is U(m, j)= max{3m, j} and Jeff's utility function is U(m, j)= 3m + j.Mutt is initially endowed with 6 units of milk and 2 units of juice and Jeff is initially endowed with 2 units of milk and 6 units of juice.If we draw an Edgeworth box with milk on the horizontal axis and juice on the vertical axis and if we measure goods for Mutt by the distance from the lower left corner of the box, then the set of Pareto optimal allocations includes the
(Multiple Choice)
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An economy has two people, Charlie and Doris.There are two goods, apples and bananas.Charlie has an initial endowment of 6 apples and 6 bananas.Doris has an initial endowment of 12 apples and 3 bananas.Charlie's utility function is U(A C, B C)= A C B C, where A C is his apple consumption and B C is his banana consumption.Doris's utility function is U(A D, B D)= A D B D, where A D and B D are her apple and banana consumptions.At every Pareto optimal allocation,
(Multiple Choice)
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Xavier and Yvette are the only two persons on a desert island.There are only two goods, nuts and berries.Xavier's utility function is U(Nx, Bx)= NxBx.Yvette's utility function is U(Ny, By)=2Ny + By.Xavier is endowed with 5 units of berries and 13 units of nuts.Yvette is endowed with 6 units of berries and 8 units of nuts.In a competitive equilibrium for this economy, how many units of berries does Xavier consume?
(Multiple Choice)
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If two people have identical homothetic preferences and if their indifference curves have a diminishing marginal rate of substitution, then in an Edgeworth box, the locus of Pareto optimal allocations between them is a diagonal straight line.
(True/False)
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Abduls utility is U(X A, Y A)= min{X A, Y A}, where X A and Y A are his consumptions of goods X and Y respectively.Babettes utility function is U(X B, Y B)= X B Y B, where X B and Y B are her consumptions of goods X and Y.Abduls initial endowment is no units of Y and 5 units of X.Babettes initial endowment is no units of X and 11 units of Y.If X is the numeraire good and p is the price of good Y, then supply will equal demand in the market for Y if
(Multiple Choice)
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Kens utility function is U(Q K, W K)= Q K W K and Barbies utility function is U(Q B, W B)= Q B W B.If Kens initial endowment were 5 units of quiche and 9 units of wine and Barbies endowment were 10 units of quiche and 9 units of wine, then at any Pareto optimal allocation where both persons consumed some of each good,
(Multiple Choice)
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An economy has 2,000 people.1,000 of them have utility functions U(x, y)= x + y and 1,000 of them have utility functions U(x, y)= min{2x, y}.Everybody has an initial allocation of 1 unit of x and 1 unit of y.Find the competitive equilibrium prices and consumptions for each type of person.
(Essay)
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Professor Nightsoils utility function is U N (B N, P N)= BN + 4P1/2N and Dean Interfaces utility function is U I (B I, P I)= BI + 2P1/2I, where B N and B I are the number of bromides and P N and P I are the number of platitudes consumed by Nightsoil and Interface respectively.If Nightsoils initial endowment is 5 bromides and 20 platitudes and if Interfaces initial endowment is 3 bromides and 20 platitudes, then at any Pareto efficient allocation in which both consume positive amounts of both goods,
(Multiple Choice)
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Astrids utility function is U(H A, C A)= H A C A.Birgers utility function is min{H B, C B}.If Astrids initial endowment is no cheese and 5 units of herring and if Birgers initial endowments are 6 units of cheese and no herring, then where p is a competitive equilibrium price of herring and cheese is the numeraire, it must be that demand equals supply in the herring market.This implies that
(Multiple Choice)
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In a pure exchange economy with two goods, if there is a competitive equilibrium with prices p1 = $12 and p2 = $27, then there must also be a competitive equilibrium with prices p1 = $24 and p2 = $54.
(True/False)
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If the initial endowment is on the contract curve, then there must always be a competitive equilibrium in which no trade takes place.
(True/False)
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In a competitive pure exchange economy, if the total value of excess demand for all types of food is zero, then the total value of excess demand for all nonfood commodities must be zero.
(True/False)
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