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Consumer Behavior Theory
Consumer Behavior Theory
A set of theories explaining how consumers behave so that producers can make their production decisions accordingly Utility
Theory (Theory of the Consumer): assumes that preferences and choices of consumers are determined independently of income and prices Indifference Theory: assumes that when given a choice between two goods, a consumer is indifferent to the combination of goods, as long as the goods are in their basket; use of budget
Utility Theory Utility – satisfaction; usefulness Total Utility (TU) – total satisfaction derived from consumption Marginal Utility (MU) – the change in total utility derived from a unit change in consumption of a good
Graph the Following: No. of Servings Satisfaction/ Serving (MU)
Total Satisfaction (TU) 10
1
10
2
9
19
3
8
27
4
7
36
5
6
42
Utility TU
MU
No. of servings
Law of Diminishing Marginal Utility
As more of a good is consumed per period, the marginal utility (MU) derived from consuming one more unit of that good decreases The more of a good consumed per period, the smaller the increase in total utility (TU) from consuming one more unit of that good, ceteris paribus
> Basis for the Law of Demand
Utility Theory Conditions
Without scarcity With scarcity: how will a consumer behave in terms of consumption given certain constraints (e.g. availability of resources, prices, money/income available, substitutes available)
> Utility Theory is not very useful under scarcity conditions, but does provide an insight into how a consumer behaves over a period of time
The Equi-Marginal Principle
Every rational consumer wants to maximize the amount of satisfaction they can obtain given a fixed income. Basically, the consumer faces two limitations in their quest for maximum satisfaction: their income and the price of the good they prefer. The Equi-Marginal Principle states that the consumer achieves maximum satisfaction when the marginal utility per peso spent on a particular good is equal to the marginal utility per peso spent on any other good: MUA _____ = PA
MUB _____ PB
Example: Given Budget of P70.00 Good A = P20.00
Good B = P10.00
Q
MU
MU/P
Q
MU
MU/P
1
500
25
1
300
30
2
400
20
2
250
25
3
300
15
3
200
20
4
230
11.5
4
150
15
5
160
8
5
100
10
What Combinations?
What combinations of Good A and Good B would maximize the consumer’s utility?
1A, 2B 2A, 3B 3A, 4B
What combinations of Good A and Good B
would maximize both the consumer’s utility and budget?
1 (P20) + 2 (P10) = P 40.00 2 (P20) + 3 (P10) = P 70.00 3 (P20) + 4 (P10) = P100.00 FINAL ANSWER: 2A, 3B
Exercise
The following table illustrates Bob’s utilities from watching first-run movies in a theater, and from renting movies from a video store. Suppose that he has a monthly entertainment budget of P600, and each movie in a theater costs P100 while each video rental costs P50. A. What are the combinations of movies in a theater and movies from a video store that Bob should consider to fully maximize his utility? B. What is the combination of movies in a theater and movies from a video store that would maximize Bob’s utility and budget? Prove by showing the computation.
Movies in a Theater Q
TU
0
MU
Movies from a Video Store MU/P
Q
TU
0
0
0
1
200
1
220
2
260
2
265
3
310
3
305
4
350
4
340
5
380
5
370
6
400
6
395
MU
MU/P