Exam 5: The Theory of Demand

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Identify the statement that is true. Assume that the price of good xx increases.

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If xx is an inferior good and the price of xx falls

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Suppose the consumer's income elasticity for good xx is -0.10 when monthly income is $1,000, and the consumer's income elasticity for good xx is 0.10 when monthly income is $2,000. From this information we can infer that

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Identify the truthfulness of the following statements. I. It is possible for an Engel curve to be positively sloped for a certain region of income and negatively sloped for another region. II) The income elasticity of demand for a normal good is negative.

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A graph that plots the consumer's level of consumption of a good against the consumer's income is called a(n)

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Under what circumstances is the demand curve upward-sloping?

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Suppose that a consumer's demand curve for a good can be expressed as P = 50 - 4Qd. Suppose that the market is initially in equilibrium at a price of $10. What is the consumer surplus at the original equilibrium price?

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Let U(x,y) = xy\sqrt { x y } with MUx = y2x\frac { \sqrt { y } } { 2 \sqrt { x } } and MUy = x2y\frac { \sqrt { x } } { 2 \sqrt { y } } . Let I = $100, Px = $25 and Py = $10 be the initial set of prices and income. Now, let Px fall to $10. What is the approximate compensating variation for this change in prices?

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The substitution effect is

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Identify the statement that is false. Assume that the price of good xx increases.

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The substitution effect graphically is always denoted

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Compensating variation is

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Let U(x,y) = xy\sqrt { x y } with MUx = y2x\frac { \sqrt { y } } { 2 \sqrt { x } } and MUy = x2y\frac { \sqrt { x } } { 2 \sqrt { y } } . Let I = $100, Px = $10 and Py = $10 be the initial set of prices and income. Now, let Px rise to $25. What are the (approximate) substitution and income effects of this change in prices?

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The method for finding the substitution effect of a price change on consumption of good x is to:

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Consider a market with Qd=2404P+2IQ ^ { d } = 240 - 4 P + 2 I and Qs=6PQ ^ { s } = 6 P . Suppose that initially income is I = 60, and that income then increases to I = 80. What is the increase in consumer surplus from this increase in income?

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Suppose the consumer's utility function is given by U(x,y) = xy + y where MUx = y MUy = x+1 The equation for this consumer's demand curve for xx when I > Px is

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Giffen goods

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If a consumer's preferences for two goods, say food and clothing, are such that as income decreases, consumption of food increases but consumption of clothing decreases, we can say that

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One way of thinking of consumer surplus might be described as

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In this chapter, the term negative network externality describes

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