Factors affecting price elasticity of demand.

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EP101 Microeconomic Theory and Applications Assignment I                                                      

I.                INTRODUCTION

“Economics is the study of how people allocate their limited resources to satisfy their unlimited wants” (MILLER, R.L., 2000, p.5).  In other words, it is all about studying how people make choice (ESTRIN, S., LAIDER, D., 1995, p.1).  In making choices, consumers show their preferences which maximises the level of satisfaction.

The indifference curve analysis is used to depict customer’s preferences graphically.  This paper is meant to distinguish inferior good from normal good by using indifference curve analysis as well as illustrating how price elasticity of demand is different between these two types of goods.  There are several things that I would like you to pay special attention to.  First, to simplify work, it is assumed that there are only two goods for the consumers to choose from, namely food and clothing, to create their own basket of goods and services (bundle).  Second, I am only concerned with the “goods” but not the “bads”.  That is, in my analysis, I will treat all goods as desirable.  Third, throughout the analysis, whenever indifference curve is in regard, I will measure food on the horizontal axis and clothing on the vertical axis.  Lastly, not all the figures here are drawn to scale.

II.                INDIFFERENCE CURVE ANALYSIS

  1. Indifference Map

Since a certain level of satisfaction is resulted from consuming goods and consumers have the ability to show their preferences (one combination over the other or two or more bundles being considered to be providing the same level of satisfaction, making him/her indifferent), an indifference curve can be drawn by joining all the combinations of bundles that a consumer sees as indifferent.  By forming a set of indifference curves, the result is an indifferent map.

Figure 1.1 shows three indifference curves μ1, μ2 and μ3.  Note that I will stick to the four assumptions that were mentioned in Pindyck and Rubinfeld’s “Microeconomics”: 1) Completeness 2) Transitivity 3) More is better than less 4) Diminishing marginal rate of substitution.  Therefore all the three indifference curves slope convexly downward from left to right and that any indifference curve lying to the right of an indifference curve carries combinations of the two goods that provide higher level of satisfaction (3 & 4).  This particular consumer feels indifferent between point D and point B but point A is preferred to D and B while point E is even more preferred to A, B and D (2).

  1. Budget Constraint

So far I have only taken into consideration of consumer preferences but leaving a very important element yet to discuss – budget constraint.  With the indifference map alone we can only tell which bundle is more preferred to the other but we cannot tell exactly which point the consumer will choose to maximise satisfaction with a given budget.  The budget constraint of the consumer can be illustrated by drawing a straight line connecting all possible combination of F (amount of food) and C (amount of clothing) that the consumer can purchase with ALL of his/her income.  The assumption here is that s/he will spend all, saving is being left out.  Figure 1.2 shows an example of a budget line where M is the total amount spent (which should be equal to the total income).  Any point to the right of the budget line cannot be accommodated by the consumer with the given income.

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By combining the indifference map and the budget line, a model of consumer choice can be formed, stating the point where the consumer can achieve the highest affordable possible satisfaction which is indicated by the point on the indifference curve which is tangent to the budget line.  This is illustrated by Figure 1.3 below.

We can see that consumer equilibrium is at point A where s/he can obtain the highest possible and affordable satisfaction and is with no tendency to change (since any point on μ1 has a lower level of satisfaction and those on μ3 and on μ2 other than ...

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