Exam 3: A: Utility

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In Problem 2, Ambrose has the utility function U(x₁, x₂) . If Ambrose were initially consuming 81 units of nuts (good 1) and 22 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 40 units of nuts?

(Multiple Choice)

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Question 21

In Problem 1, Charlie's utility function is U(A, B) = AB, where A and B are the numbers of apples and bananas, respectively, that he consumes. If Charlie is consuming 15 apples and 30 bananas, then if we put apples on the horizontal axis and bananas on the vertical axis, the slope of his indifference curve at his current consumption is

(Multiple Choice)

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Question 22

In Problem 1, Charlie's utility function is U(A, B) = AB, where A and B are the numbers of apples and bananas, respectively, that he consumes. If Charlie is consuming 35 apples and 175 bananas, then if we put apples on the horizontal axis and bananas on the vertical axis, the slope of his indifference curve at his current consumption is

(Multiple Choice)

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Question 23

In Problem 7, Harry Mazzola has the utility function U(x₁, x₂) = min{x₁ + 2x₂, 2x₁ + x₂}. He has $40 to spend on corn chips and french fries. If the price of corn chips is $1 per unit and the price of french fries is $4 per unit, then Harry will

(Multiple Choice)

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Question 24

In Problem 2, Ambrose has the utility function U(x₁, x₂) . If Ambrose were initially consuming 9 units of nuts (good 1) and 21 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 16 units of nuts?

(Multiple Choice)

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Question 25

In Problem 2, Ambrose has the utility function U(x₁, x₂) = . If Ambrose were initially consuming 4 units of nuts (good 1) and 23 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 45 units of nuts?

(Multiple Choice)

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Question 26

In Problem 2, Ambrose has the utility function U(x₁, x₂) . If Ambrose were initially consuming 49 units of nuts (good 1) and 12 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 32 units of nuts?

(Multiple Choice)

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Question 27

Phil Rupp, from Problem 4, has a sister Ethel who has the utility function U(x, y) = min{ 5x + y, 6y}. Where x is measured on the horizontal axis and y on the vertical axis, her indifference curves consist of a

(Multiple Choice)

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Question 28

In Problem 1, Charlie has the utility function U(x_A, x_B) = x_Ax_B. His indifference curve passing through 24 apples and 6 bananas will also pass through the point where he consumes 4 apples and

(Multiple Choice)

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Question 29

Showing 21 - 29 of 29

Exam 3: A: Utility

In Problem 2, Ambrose has the utility function U(x1, x2) . If Ambrose were initially consuming 81 units of nuts (good 1) and 22 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 40 units of nuts?

In Problem 7, Harry Mazzola has the utility function U(x1, x2) = min{x1 + 2x2, 2x1 + x2}. He has $40 to spend on corn chips and french fries. If the price of corn chips is $1 per unit and the price of french fries is $4 per unit, then Harry will

In Problem 2, Ambrose has the utility function U(x1, x2) . If Ambrose were initially consuming 9 units of nuts (good 1) and 21 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 16 units of nuts?

In Problem 2, Ambrose has the utility function U(x1, x2) = . If Ambrose were initially consuming 4 units of nuts (good 1) and 23 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 45 units of nuts?

In Problem 2, Ambrose has the utility function U(x1, x2) . If Ambrose were initially consuming 49 units of nuts (good 1) and 12 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 32 units of nuts?

Phil Rupp, from Problem 4, has a sister Ethel who has the utility function U(x, y) = min{ 5x + y, 6y}. Where x is measured on the horizontal axis and y on the vertical axis, her indifference curves consist of a

In Problem 1, Charlie has the utility function U(xA, xB) = xAxB. His indifference curve passing through 24 apples and 6 bananas will also pass through the point where he consumes 4 apples and

Budget Constraint

A: Budget Constraint

Preferences

A: Preferences

Utility

Choice

A: Choice

Demand

A: Demand

Revealed Preference

A: Revealed Preference

Slutsky Equation

A: Slutsky Equation

Buying and Selling

A: Buying and Selling

Intertemporal Choice

A: Intertemporal Choice

Asset Markets

A: Asset Markets

Uncertainty

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Risky Assets

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Consumers Surplus

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Market Demand

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Equilibrium

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Auctions

A: Auctions

Technology

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Profit Maximization

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Cost Minimization

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Cost Curves

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Firm Supply

A: Firm Supply

Industry Supply

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Monopoly

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Monopoly Behavior

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Factor Markets

A: Factor Markets

Oligopoly

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Game Theory

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Game Applications

A: Game Applications

Behavioral Economics

Exchange

A: Exchange

Production

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Welfare

A: Welfare

Externalities

A: Externalities

Information Technology

A: Information Technology

Public Goods

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Asymmetric Information

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In Problem 2, Ambrose has the utility function U(x₁, x₂) . If Ambrose were initially consuming 81 units of nuts (good 1) and 22 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 40 units of nuts?

In Problem 7, Harry Mazzola has the utility function U(x₁, x₂) = min{x₁ + 2x₂, 2x₁ + x₂}. He has $40 to spend on corn chips and french fries. If the price of corn chips is $1 per unit and the price of french fries is $4 per unit, then Harry will

In Problem 2, Ambrose has the utility function U(x₁, x₂) . If Ambrose were initially consuming 9 units of nuts (good 1) and 21 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 16 units of nuts?

In Problem 2, Ambrose has the utility function U(x₁, x₂) = . If Ambrose were initially consuming 4 units of nuts (good 1) and 23 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 45 units of nuts?

In Problem 2, Ambrose has the utility function U(x₁, x₂) . If Ambrose were initially consuming 49 units of nuts (good 1) and 12 units of berries (good 2), then what is the largest number of berries that he would be willing to give up in return for an additional 32 units of nuts?

In Problem 1, Charlie has the utility function U(x_A, x_B) = x_Ax_B. His indifference curve passing through 24 apples and 6 bananas will also pass through the point where he consumes 4 apples and