Exam 1: Economic Models

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If the slope of a linear function changes with no change in the Y-intercept

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If the production possibilities frontier can be expressed as 4X2+Y2=164 X ^ { 2 } + Y ^ { 2 } = 16 then the point X=1\mathrm { X } = 1 ; Y=4Y = 4 is.

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Suppose a production possibilities frontier can be expressed as what is the opportunity cost of going from 2 units of X to 3 units of X (in terms of units of Y)? 9X2+Y2=819 X ^ { 2 } + Y ^ { 2 } = 81 .

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Suppose T=.02IαT = .02 I ^ { \alpha } .If taxes are progressive which of the following is true?

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Suppose you can write generic supply and demand curves such that QS=A+BP\mathrm { Q } _ { \mathrm { S } } = \mathrm { A } + \mathrm { BP } and QD=D+CPQ _ { D } = D + C P .If firms produce more when price rises,B must be.

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If the prevailing price of shirts is $10 and at this price demanders demand 100 shirts while suppliers are willing to supply 110 shirts,there is a(n)

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If Y=X2+Z2Y = X ^ { 2 } + Z ^ { 2 } ,the contour lines.

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Suppose T=.02IαT = .02 I ^ { \alpha } .If taxes are proportional which of the following is true?

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For the function Y=X⋅ZY=X \cdot Z ,the equation X⋅Z=10X \cdot Z = 10 represents

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The X-intercept of Y=4X+12Y = 4 X + 12 is

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An increase in the technology used in the production of only one of the two goods in a society will

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Suppose QD=−5P+44Q _ { D } = - 5 P + 44 and Qs=P−4Q _ { s } = P - 4 .The equilibrium quantity is

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Suppose a production possibilities frontier can be expressed as 9X2+Y2=819 X ^ { 2 } + Y ^ { 2 } = 81 what is the opportunity cost of going from 1 unit of X to 2 units of X (in terms of units of Y)?

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Suppose you can write generic supply and demand curves such that and .If price must reach a certain level before firms supply anything QS=A+BP\mathrm { Q } _ { \mathrm { S } } = \mathrm { A } + \mathrm { BP } , QD=D+CPQ _ { D } = D + C P ,A must be.

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The slope of a nonlinear function at some particular point

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Normative economic analysis

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A major problem that may occur with models that predict the values of economic variables in the future is that

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The solution to the simultaneous equations 5X−Y=105 X - Y = 10 and 10x+Y=3510 x + Y = 35 is

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Suppose you can write generic supply and demand curves such that QS=A+BP\mathrm { Q } _ { \mathrm { S } } = \mathrm { A } + \mathrm { BP } and QD=D+CPQ _ { D } = D + C P .Equilibrium quantity is then given by.

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