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Chapter 4 Chapter 4 Theory ofTheory of
ConsumerConsumerBehaviorBehaviorEconomics 11 UPLBEconomics 11 UPLB
Prepared by T.B. Paris, Jr.Prepared by T.B. Paris, Jr.
December 11, 2007December 11, 2007
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Theory of ConsumerTheory of Consumer
BehaviorBehavior Useful for understanding the demandUseful for understanding the demand
side of the market.side of the market. UtilityUtility- amount of satisfaction derived- amount of satisfaction derived
from the consumption of a commodityfrom the consumption of a commodity
.measurement units.measurement units utilsutils Utility conceptsUtility concepts
cardinal utility -cardinal utility - assumes that we can assignassumes that we can assignvalues for utility, (Jevons, Walras, andvalues for utility, (Jevons, Walras, andMarshall). E.g., derive 100 utils from eatingMarshall). E.g., derive 100 utils from eating
a slice of pizzaa slice of pizza ordinal utility approachordinal utility approach - does not assign- does not assign
values, instead works with a ranking ofvalues, instead works with a ranking ofpreferences. (Pareto, Hicks, Slutsky)preferences. (Pareto, Hicks, Slutsky)
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Total utility and marginalTotal utility and marginal
utilityutility Total utilityTotal utility(TU) - the overall(TU) - the overall
level of satisfaction derived fromlevel of satisfaction derived from
consuming a good or serviceconsuming a good or service
Marginal utilityMarginal utility(MU)(MU) additionaladditionalsatisfactionsatisfaction that an individualthat an individual
derives from consuming anderives from consuming an
additional unitadditional unitof a good orof a good orservice.service.
TUMU
Q
=
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Q TU MU
0 0 ---
1 20 20
2 27 7
3 32 5
4 35 3
5 35 0
6 34 -1
7 36 -4
Example (Table4.1):
Total utility and marginalTotal utility and marginal
utilityutility TU, in general, increases with QTU, in general, increases with Q
At some point, TU can startAt some point, TU can startfalling with Q (see Q = 6)falling with Q (see Q = 6)
If TU is increasing, MU > 0If TU is increasing, MU > 0
From Q = 1 onwards, MU isFrom Q = 1 onwards, MU isdecliningdeclining principle ofprinciple ofdiminishing marginal utilitydiminishing marginal utility AsAsmore and more of a good aremore and more of a good areconsumed, the process ofconsumed, the process ofconsumption will (at some point)consumption will (at some point)yield smaller and smalleryield smaller and smalleradditions to utilityadditions to utility
Q TU MU
0 0 ---
1 20 20
2 27 7
3 32 5
4 35 3
5 35 0
6 34 -1
7 30 -4
Example (Table4.1):
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Total Utility CurveTotal Utility Curve
510
15
20
25
30
35
0 1 2 3 4 5 6
Quantity
T
otal
utility(inuti
ls)
Q
TU
Figure 4.1
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-5
0
5
10
15
20
1 2 3 4 5 6
Quantity
Mar
gi n
alutility(
i nutils
)
Q
MU
Figure 4.2
Marginal Utility CurveMarginal Utility Curve
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Consumer EquilibriumConsumer Equilibrium
So far, we have assumed that anySo far, we have assumed that any
amount of goods and servicesamount of goods and services
are always available forare always available for
consumptionconsumption In reality, consumers faceIn reality, consumers face
constraints (income and prices):constraints (income and prices): Limited consumers income orLimited consumers income or
budgetbudget
Goods can be obtained at a priceGoods can be obtained at a price
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Some simplifyingSome simplifying
assumptionsassumptions Consumers objective: toConsumers objective: to
maximize his/her utility subjectmaximize his/her utility subject
to income constraintto income constraint
2 goods (X, Y)2 goods (X, Y)
Prices Px, Py are fixedPrices Px, Py are fixed
Consumers income (I) is givenConsumers income (I) is given
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Consumer EquilibriumConsumer Equilibrium
Marginal utility per pesoMarginal utility per pesoadditional utility derived fromadditional utility derived from
spending the next peso on thespending the next peso on the
goodgood
MU per pesoMU
P
=
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Consumer EquilibriumConsumer Equilibrium
Optimizing condition:Optimizing condition:
IfIf
spend more on good X and less of Yspend more on good X and less of YX Y
X Y
MU MU
P P>
X Y
X Y
MU MU
P P
=
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Simple IllustrationSimple Illustration
Suppose:Suppose: X = fishballX = fishball
Y = siomaiY = siomai
Assume: PAssume: PXX= 2= 2
PPYY= 10= 10
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Numerical IllustrationNumerical Illustration
Qx
TUX
MUX
MUxPx
QY
TUY
MUY
MUyPy
1 30 30 15 1 50 50 5
2 39 9 4.5 2 105 55 5.5
3 45 6 3 3 148 43 4.3
4 50 5 2.5 4 178 30 3
5 54 4 2 5 198 20 2
6 56 2 1 6 213 15 1.5
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2 potential optimum positions2 potential optimum positions
Combination A:Combination A: X = 3 and YX = 3 and Y
= 4= 4 TU = TUTU = TU
XX+ TU+ TU
YY= 45 + 178 = 223= 45 + 178 = 223
Combination B:Combination B: X = 5 andX = 5 and
Y = 5Y = 5 TU = TUTU = TU
XX+ TU+ TU
YY= 54 + 198 = 252= 54 + 198 = 252
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Presence of 2 potential equilibriumPresence of 2 potential equilibrium
positions suggests that we need topositions suggests that we need to
consider income. To do so let usconsider income. To do so let us
examine how much each consumerexamine how much each consumerspends for each combination.spends for each combination.
Expenditure per combinationExpenditure per combination
Total expenditure = PTotal expenditure = PXX X + PX + PYY YY Combination A: 3(2) + 4(10) = 46Combination A: 3(2) + 4(10) = 46
Combination B: 5(2) + 5(10) = 60Combination B: 5(2) + 5(10) = 60
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Scenarios:Scenarios: If consumers income = 46, then theIf consumers income = 46, then the
optimum is given by combination A.optimum is given by combination A.
.Combination B is not affordable.Combination B is not affordable If the consumers income = 60, thenIf the consumers income = 60, then
the optimum is given bythe optimum is given by
Combination B.Combination A isCombination B.Combination A isaffordable but it yields a lower levelaffordable but it yields a lower level
of utilityof utility
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endend