Section 3 Flashcards

1
Q

Preferences

A

How much someone values two goods relative to each other.

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2
Q

Indifference Curve

A

Shows all of the combinations that provide equal utility or satisfaction.

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3
Q

Why do Indifference curves slope dowanwards?

A

They slope downwards due to trade offs- If you are indifferent between two combinations, the combination that has more of one good must have less of the other.

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4
Q

Marginal Rate of Substitution

A

The trade off that a person is willing to make between two goods (consumption and free time) determined by their preferences

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5
Q

Marginal Rate of Transformation

A

The trade-off that one is constrained to make by the budget constraint (feasible frontier) determined by one’s situation.

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6
Q

Constrained Choice Problem

A

A problem in which a decision maker chooses values of one or more variables to achieve an objective (maximising profit or utility) subject to a constraint that determines the feasible set.

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7
Q

Optimal Choice

A

Where the slop of the budget constraint is = to the slope of the Indifference curve
At this point MRS=MRT.

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8
Q

What happens when wages rise?

A

Additional options become feasible and the opportunity cost of free time increases.

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9
Q

Income Effect

A

An increase in an individual’s income means a change in their consumption. As their income increases, they spend more and opposite to this the spend less.

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10
Q

Substitution effect

A

The change in consumption of a good because of the change in the good’s relative price.

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11
Q

Feasible set

A

Contains all the combinations of goods or outcomes that a decision maker could choose, given the economic, physical or other constraints that they may face.

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12
Q

Slope of the Constraint

A

= -w

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13
Q

Budget Constraint/Feasible Frontier

A

An equation that represents all combinations of goods and services one could acquire that would exactly exhaust one’s budgetary resources.

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14
Q

Horizontal Intercept

A

You may enjoy up to 24 hours of free time by not working

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15
Q

Vertical Intercept

A

Working, you can spend up to 24 hours x w on consumption
w= wage rate

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16
Q

Budget Constraint

A

C= W(24-t)