Exam 2: A Theory of Preferences

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Indifference curves provide a way to graphically represent:

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Which of the following are necessary assumptions to guarantee that an individual can consistently rank any set of consumption bundles?

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Figure 2A Figure 2A   -In Figure 2A, the utility function for some individual is U(x<sub>1</sub>,x<sub>2</sub>)=x<sub>1</sub>x<sub>2</sub>. An indifference curve for this individual is depicted in: -In Figure 2A, the utility function for some individual is U(x1,x2)=x1x2. An indifference curve for this individual is depicted in:

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One of the factors influencing the increase in the size of shopping carts for the past three decades is:

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Utility numbers provide:

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If an individual turns down more spinach at dinner, this individual:

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In economics, consumption bundles are:

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Carl has the utility function U(x,y)= 2xy. His indifference curve passing through the bundle (4,3)must also pass through the point where x is equal to 6 and y is equal to:

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Overtime pay is higher than regular pay because:

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Assume that when you get home today, there is a letter in your mailbox from Joe Granburg, the stock market wizard. He has the latest expert advice for you about purchasing stocks. You should:

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Tom currently has 100 units of x1 and 50 units of x2, and Jan has 50 units of x1 and 100 units of x2. If Tom's marginal rate of substitution is 10, and Jan's is 1:

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The nonsatiation assumption implies that:

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Consider the following utility function: U(x, y)= 2x + 3y a)Draw the indifference curve associated with utility numbers 12 and 24. b)How does MRS change as we move from one indifference curve to another along the horizontal line y = 2? What about when y = 3?

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The utility function U(x,y)= 2x + y is an apt description of the preferences when:

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Consider the following utility function: U(x,y)= 2y + x1/3 a)What is the shape of an indifference curve (e.g., smooth, kinked, straight line)? Is the MRS diminishing? b)How does the MRS change as you move from the indifference curve associated with the utility number 8 to the indifference curve associated with the utility number 27 when x = 2? What about when x = 3? (Calculus required)

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The fact that I'm willing to eat tater tots when french fries are not available illustrates:

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Consider four consumption bundles, denoted by A, B, C, and D. Which of the following sets of preference statements violates the transitivity assumption?

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Benoit's preferences are given by the utility function U(x,y)= 10x + 5y. He consumes 10 units of good x and 9 units of good y. If he consumes only one unit of x, how many units of y must he consume in order to be as well off as before?

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The completeness assumption implies that:

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Figure 2A Figure 2A   -In Figure 2A (a): -In Figure 2A (a):

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