Exam 3: Quantitative Demand Analysis

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The quantity consumed of a good is relatively unresponsive to changes in price whenever demand is:

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The demand for good X is estimated to be Qxd = 10,000 - 4PX + 5PY + 2M + AX, where PX is the price of X, PY is the price of good Y, M is income, and AX is the amount of advertising on X. Suppose the present price of good X is $50, PY = $100, M = $25,000, and AX = 1,000 units. What is the own price elasticity of demand for good X?

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As a general rule of thumb, a manager can be 95 percent confident that the true value of the underlying parameter in the regression is not zero, when the absolute value of the t-statistic is:

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If the price of pork chops falls from $8 to $6, and this leads to an increase in demand for apple sauce from 100 to 140 jars, what is the cross-price elasticity of apple sauce and pork chops at a pork chop price of $6?

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The elasticity which shows the responsiveness of the demand for a good due to changes in the price of a related good is the:

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Which of the following provides a measure of the overall fit of a regression?

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If the price of ground beef falls from $7 to $4, and this leads to an increase in demand for beans from 80 to 120 cans, what is the cross-price elasticity of beans and ground beef at a ground beef price of $4?

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Assume that the price elasticity of demand is -0.75 for a certain firm's product. If the firm lowers price, the firm's managers can expect total revenue to:

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We would expect the demand for jeans to be:

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Which of the following is a correct statement about the own price elasticity of demand?

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Which of the following is used to determine the statistical significance of a regression coefficient?

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The demand for good X is estimated to be Qxd = 10, 000 - 4PX + 5PY + 2M + AX, where PX is the price of X, PY is the price of good Y, M is income, and AX is the amount of advertising on X. Suppose the present price of good X is $50, PY = $100, M = $25,000, and AX = 1,000 units. Based on this information, the income elasticity of good X is:

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Demand tends to be:

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Suppose the demand for good x is ln Qxd = 21 - 0.8 ln Px - 1.6 ln Py + 6.2 ln M + 0.4 ln Ax. Then we know that the own price elasticity for good x is:

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Suppose the demand function is given by Qxd = 8Px0.5 Py0.25 M0.12 H. Then the cross-price elasticity between goods x and y is:

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The demand for good X has been estimated by Qxd = 12 - 3Px + 4Py. Suppose that good X sells at $2 per unit and good Y sells for $1 per unit. Calculate the own price elasticity.

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If demand is perfectly inelastic, then:

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A consumer spends all of her income on only one good. What is the income elasticity of demand for this good? What is the own price elasticity of demand for this good?

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Suppose the equilibrium price in the market is $24 and the price elasticity of demand for the linear demand function at the market equilibrium is -1.5. Then we know that:

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   The demand function in Table 3-1 is Q<sub>X</sub><sup>d</sup> = 100 - 2P<sub>X</sub>. Based on this information, when Q<sub>X</sub> = 80, the price, P<sub>X</sub> (point A), is: The demand function in Table 3-1 is QXd = 100 - 2PX. Based on this information, when QX = 80, the price, PX (point A), is:

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