Exam 16: Understanding Consumer Behavior

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According to the life-cycle model, the short-run consumption function will not continue to hold in the long run because:

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A

What is the impact on current consumption of a temporary tax cut according to: a. the Keynesian consumption functi on? b. the permanent-income hyp othesis?

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a. In the Keynesian consumption function, the temporary tax cut increases disposable income and consumption increases by the MPCM P C times the change in disposable income.
b. According to the permanent-income hyp othesis, the additional income avalable as a result of the temporary tax cut would be spread over the remaining lifetime, so the increase in current consumption would be only a tiny fraction of the increase in income.

A consumer's budget constraint for two periods with positive interest rate r may be represented by the equation:

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B

In Irving Fisher's two-period model, if consumption in both periods is a normal good, then an increase in income in period two:

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If a consumer is a borrower in period one and the interest rate rises, the:

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If consumers want consumption to be as constant as possible over their life cycles and income rises gradually over their periods of employment, then if borrowing constraints prevent their wealth from falling below zero:

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Recent work on the consumption function suggests that consumption depends on:

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According to the permanent income hypothesis, households will finance a temporary increase in taxes by: reducing _______ or increasing _____.

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If consumers obey the permanent-income hypothesis and have rational expectations, then ______ policy changes influence consumption.

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When the consumer has chosen his or her optimal values of first-period and second-period consumption, the marginal rate of substitution equals:

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The average propensity to consume is the:

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In Irving Fisher's two-period model, if the consumer is initially borrowing in period one and the real interest rate rises, first-period consumption will:

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In Irving Fisher's two-period model, if the consumer is initially a saver and the interest rate increases, and first-period consumption decreases, then we can conclude that the income effect:

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In the Fisher two-period model, if the consumer is a saver, consumption in periods one and two are normal goods, and the income effect of an increase in interest rate is greater than the substitution effect, then saving:

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Assume that Andrew Marcus is 25 years old and expects to live to age 75. a. If he wins $20\$ 20 million in cash (after taxes) in the lottery and retires, how much will he consume each year if he wants to have constant consumption and use up all his wealth by the time he dies? Assume the real interest rate is zero. b. If his total income in the year he wins the lottery is his lottery winnings, what will his average propensity to consume (APC) be for that year? c. If he has no other earnings in later years but continues his constant consumption, what will his average propensity to consume be for those later years? d. What is Andrew's "permanent income" in the year he wins the lottery? What is his "transitory income"?

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Economists based their prediction that secular stagnation would occur as economies prospered on the conjecture that:

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Milton Friedman argued that, although household studies showed that high-income households generally have lower average propensities to consume, this phenomenon is due to the fact that these households have, on average:

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Milton Friedman argued that, on average, consumption is:

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Assume that Jeannie Drago is trying to allocate her consumption over two periods of life: work and retirement. Each period is to last 20 years. To simplify, assume that all income comes at time t1 in the middle of 20 years of work, and all expenditures come at either t1 or t2, 20 years later. Jeannie's budget constraint is C1 + C2/(1 + r/100) = Y1 + Y2/(1 + r/100), where the real interest rate r is 100 percent (approximately 3.5 percent per year over 20 years). Jeannie's preferences are to have equal consumption each period. a. What are C1C _ { 1 } and C2C _ { 2 } if Y1=1Y _ { 1 } = 1 million and Y2=0Y _ { 2 } = 0 ? b. What are C1C _ { 1 } and C2C _ { 2 } if Y1=0Y _ { 1 } = 0 and Y2=1Y _ { 2 } = 1 million (reflecting, for example, an individual who plans to come into a large inheritance late in life)? Do these answers depend on Jeannie's being able to borrow against the inheritance?

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According to Franco Modigliani's life-cycle hypothesis, the time of life at which an individual has the largest amount of wealth is at:

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