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23 Cards in this Set

  • Front
  • Back
theory of choice
the interaction of preferences and constraints that cause people to make the choices they do
utility
the pleasure that people get from their economic activity
ceteris paribus assumption
in economic analysis, holding other factors constant so that only the factor being studied is allowed to change
three assumptions of preferences
completeness
transitivity
more is better
completeness
assumption that someone is able to state which of any two options is preferred
transitivity
if a is preferred to b, and b is preferred to c, then a is preferred to c
more is better
more of a good is preferred to less

figure 2.1
indifference curve
curve that shows all the combinations of goods or services that provide the same level of utility

person is indifferent to which combination
Marginal rate of substitution
the rate at which someone is willing to reduce consumption of one good when they get one more unit of another good.

negative slope of the indifference curve

mrs = 2 = individual is willing to give up two of good Y for one more of good X

More x less y
diminishing MRS
convex shape.

any consumption bundle that represents that avg between two equally attractive extremes will be preferred to those extremes.

people prefer variety in consumption choices
indifference curve maps
a contour map that shows the utility an individual obtains form all possible consumption options

every point must have only one indifference curve passing through it
vertical indifference curve
sign of useless good
increasing linear indifference curve
economic bad

houseflies
strainght line, decreasing indifference curve
perfect substitutes

MRS=1 along any indifference curve
L shaped
perfect complements

left shoe right shoe
Utility Maximization
1) spend entire income amount
2) MRS should equal ratio of those goods market prices
budget constraint
limit that ones income places on the combinations of good that an individual can buy

y intercepts is I/Py
Xmax/Ymax
number of units purchased if all income spent on X. same for y

y expensive, x cheap = flatter
Slope of budget constraint
-Px/Py

shows opportunity cost of of buying one more unit of x

if Px=4 amd Py=1 then slope = -4. therefore for every additional unit of x requires that y purchases are reduced by 4
problems with perfect substitutes
spend all income on good that is least expensive given the utility provided

when perfect substitues but not identical (different utility), then need to incorporate most bang for your buck
problems: perfect complements
2 bags of candy for each movie

C=2M
problems: middle ground
MRS = y/x

MRS = Px/Py = 2

y/x=2 y=2x

substitute
composite good
combining expenditures on severl different goods whose relative prices do not change into a single good for convenience of analysis