Exam 4: Estimating Demand

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Caution must be exercised in using regression models for prediction when:

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When there is multicollinearity in an estimated regression equation,

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In regression analysis,the existence of a significant pattern in successive values of the error term constitutes:

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Consider the following linear demand function where QD = quantity demanded,P = selling price,and Y = disposable income: QD = −36 −2.1P + .24Y The coefficient of P indicates that (all other things being held constant):

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Which is NOT true about the coefficient of determination?

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The following demand function has been estimated for Fantasy pinball machines: QD = 3,500 ? 40P + 17.5Px + 670U + .0090A + 6,500N where P=\quad P = monthly rental price of Fantasy pinball machines PX=\mathrm { P } _ { \mathrm { X } } = monthly rental price of Old Chicago pinball machines (their largest competitor) U=\mathrm { U } = current unemployment rate in the 10 largest metropolitan areas A=\mathrm { A } = advertising expenditures for Fantasy pinball machines N=\mathrm { N } = fraction of the U.S. popul ation between ages 10 and 30 (a) What is the point price elasticity of demand for FF antasy pinball machines when P=$150P = \$ 150 , PX=$100,U=.12, A=$200,000\mathrm { P } _ { \mathrm { X } } = \$ 100 , \mathrm { U } = .12 , \mathrm {~A} = \$ 200,000 and N=.35?\mathrm { N } = .35 ? (b) What is the point cross elasticity of demand with respect to Old Chicago pinball machines for the values of the independent variables given in part (a)?

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Given the following demand function: Q = 2.0 P?1.33 Y2.0 A.50 where Q= quantity demanded (thousands of units) P= price ( \ /unit) Y= disposable income per capita (\ thousands) A= advertising expenditures ( \ thousands) determine the following when P = $2/unit,Y = $8 (a) Frice el asticity of demand (b) The approximate percentage increase in demand if disposable income percentage increases by 3%3 \% . (c) The approximate percentage increase in demand if advertising expenditures are increased by 5 percent.

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A study of expenditures on food in cities resulting in the following equation: Log E = 0.693 Log Y + 0.224 Log N Where E is Food Expenditures; Y is total expenditures on goods and services; and N is the size of the family.This evidence implies:

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In which of the following econometric problems do we find Durbin-Watson statistic being far away from 2.0?

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The presence of association between two variables does not necessarily imply causation for the following reason(s):

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Demand functions in the multiplicative form are most common for all of the following reasons except:

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​In a regression equation,one may measure the accuracy of the estimation by:

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Using a sample of 100 consumers,a double-log regression model was used to estimate demand for gasoline.Standard errors of the coefficients appear in the parentheses below the coefficients. LnQ=2.450.67LnP+.45LnY.34LnPcars \operatorname { Ln } \mathrm { Q } = 2.45 - 0.67 \operatorname { Ln } \mathrm { P } + .45 \operatorname { Ln } \mathrm { Y } - .34 \operatorname { Ln } \mathrm { P } _ { \text {cars } } (.20) (.10) (.25)

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The constant or intercept term in a statistical demand study represents the quantity demanded when all independent variables are equal to:

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The correlation coefficient ranges in value between 0.0 and 1.0.

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​In addition to prediction,one purpose of regression analysis is:

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The coefficient of determination measures the proportion of the variation in the independent variable that is "explained" by the regression line.

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Consider the following multiplicative demand function where QD = quantity demanded,P = selling price,and Y = disposable income: QD=1.6P15Y2Q _ { D } = 1.6 \mathrm { P } ^ { - 15 } \mathrm { Y } ^ { 2 } The coefficient of Y indicates that (all other things being held constant):

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The Identification Problem in the development of a demand function is a result of:

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In testing whether each individual independent variables (Xs)in a multiple regression equation is statistically significant in explaining the dependent variable (Y),one uses the:

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