Exam 9: Demand for Goods and Supply of Labor and Capital

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Leisure being an inferior good is necessary but not sufficient for labor supply to slope up.

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If a good is quasilinear,its own-price demand curve is vertical.

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Suppose your utility function is given by u(x1,x2)=min{3x1,5x2}u \left( x _ { 1 } , x _ { 2 } \right) = \min \left\{ 3 x _ { 1 } , 5 x _ { 2 } \right\} .What is your demand function for x2x _ { 2 } ?

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We know that you will consume where 3x1=5x23 x _ { 1 } = 5 x _ { 2 }
--- the ray from the origin on which the corners of all your indifference curves lie.You also have to satisfy your budget constraint p1x1+p2x2=Ip _ { 1 } x _ { 1 } + p _ { 2 } x _ { 2 } = I
Solving these two equations,we get x2=3I5p1+3p2x _ { 2 } = \frac { 3 I } { 5 p _ { 1 } + 3 p _ { 2 } } .

Leisure being a normal good is neither necessary nor sufficient for labor supply to slope up.

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A downward sloping income-demand curve indicates that the good is a necessity.

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If future consumption is a normal good,the interest rate/borrowing relationship cannot be upward sloping.

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If tastes are homothetic in leisure and consumption,labor supply curves slope up.

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The empirically observed backward-bending labor supply curve cannot arise from homothetic tastes.

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Suppose your tastes can be represented by the utility function u(x1,x2)=x12+x22u \left( x _ { 1 } , x _ { 2 } \right) = x _ { 1 } ^ { 2 } + x _ { 2 } ^ { 2 } .Your demand for x1x _ { 1 } is a. I2p1\frac { I } { 2 p _ { 1 } } . d. Ip1\frac { I } { p _ { 1 } } if p1<p2p _ { 1 } < p _ { 2 } and 0 if p2<p1p _ { 2 } < p _ { 1 } . b. p1Ip12+p22\frac { p _ { 1 } I } { p _ { 1 } ^ { 2 } + p _ { 2 } ^ { 2 } } . e. None of the above c. Ip1+p2\frac { I } { p _ { 1 } + p _ { 2 } } .

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In order for someone to switch from borrowing to saving when the interest rate falls,it must be that current consumption is an inferior good.

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The cross-price demand curve for Cobb-Douglas tastes is perfectly vertical.

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Suppose your tastes over consumption and leisure have constant elasticity of substitution.I observe that,when your wage went up,you continued to work the same number of hours.From this,I can conclude that you have Cobb-Douglas tastes.

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An increase in the price of good 2 will cause the demand curve for good 1 to shift out.

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Goods like exclusive designer clothes carry with them prestige value linked to their price.As a result,some people demand more of such goods as the price increases.For those people,such goods are Giffen goods.

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Assuming the same sized substitution effect,normal goods have steeper cross-price demand curves than inferior goods.

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Consider a consumer who consumes only x1x _ { 1 } and x2x _ { 2 } .The price of x2x _ { 2 } falls. a.On a graph with x1x _ { 1 } on the horizontal and x2x _ { 2 } on the vertical axis,illustrate the change in this consumer's budget constraint assuming exogenous income I. b.Illustrate income and substitution effects for x1x _ { 1 } assuming that both goods are normal. c.Can you tell whether the cross-price demand curve for x1x _ { 1 } is upward or downward sloping? d.Suppose x1x _ { 1 } is leisure hours and x2x _ { 2 } is a composite consumption good.Consider an increase in the wage assuming a fixed endowment of leisure (and no exogenous source of income).How is your graph similar and how is it different from what you graphed in (a)through (c)? e.Is the leisure-demand curve a cross-price demand curve? Why or why not?

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For the same sized substitution effect,own-price demand curves for inferior goods are steeper than own price demand curves for normal goods.

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Since income and substitution effects point in the same direction for normal goods,the leisure demand curve will be shallower if leisure is a normal good than if leisure is an inferior good.

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Unless a good is a Giffen good,the demand curve shifts to the right as income rises.

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Suppose that utility over consumption and leisure takes the constant elasticity of substitution form u(,c)=(αρ+(1α)cρ)1/ρu ( \ell , c ) = \left( \alpha \ell ^ { - \rho } + ( 1 - \alpha ) c ^ { - \rho } \right) ^ { - 1 / \rho } .If ρ\rho falls between 0 and -1,then the labor supply curve is backward bending.

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