Exam 3: Consumer Preferences and the Concept of Utility

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Suppose the marginal rate of substitution of for is given by MRSx, y=5x/7yy = 5 x / 7 y , which of the following is correct?

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A

John tends to order pizza once or twice a week to his college dorm room. When his parents come to visit, he always asks them to take him to the local steakhouse. Bob is probably suffering from:

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C

Which of the following statements is false?

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D

The assumption that preferences are complete requires the consumer:

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If two goods are perfect substitutes, then the marginal rate of substitution is constant.

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Marginal utility is the slope of total utility.

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Suppose that MRSx, y=10y = 10 .

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Cardinal utility gives us information about which basket the consumer prefers but not about the intensity of those preferences.

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Which of the following utility functions is an example of preferences for perfect substitutes?

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Diminishing marginal utility and increasing total utility are incompatible with each other.

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If marginal utility is diminishing, then total utility is concave.

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Wendy is very indecisive. She can't decide whether she should go on a cruise or spend her vacation at her friend's home. Her preferences violate the assumption of:

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The relationship between total and marginal functions holds for other measures in economics.

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Marginal utility is not the slope of total utility.

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Marginal utility can never decrease.

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Assume that two baskets and lie on the same indifference curve. Assume that basket contains more of good than basket but less of good than basket. As the consumer moves down and to the right (from basket to basket)along his indifference curve, total utilityL

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Marginal utility is always increasing.

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A _____________________ measures the level of satisfaction that a consumer receives from any basket of goods.

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Economists sometimes represent two goods as having right-angled indifference curves (perfect complements). In reality, this violates:

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Consider the utility function U=5x+3y2\mathrm { U } = 5 \mathrm { x } + 3 \mathrm { y } 2 , which has MUx=5\mathrm { MUx } = 5 and MUy=6y\mathrm { MUy } = 6 \mathrm { y } . The indifference curves for this utility function:

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