What is meant by income elasticity of demand?

Short Answer

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Income elasticity of demand is an economic measure that indicates the sensitivity of quantity demanded of a good or service to changes in consumer income. It is calculated using the formula: \(Income \, Elasticity \, of \, Demand (E) = \frac{Percentage \, Change \, in \, Quantity \, Demanded}{Percentage \, Change \, in \, Income}\). Goods can be classified into normal goods (necessities and luxuries), and inferior goods based on their income elasticity of demand values.

Step by step solution

01

Definition of Income Elasticity of Demand

Income elasticity of demand is an economic measure that shows how sensitive the quantity demanded of a good or service is to changes in consumer income. In other words, it indicates the percentage change in the amount demanded of a particular product in response to a percentage change in income.
02

Calculation of Income Elasticity of Demand

To calculate the income elasticity of demand, you can use the following formula: \(Income \, Elasticity \, of \, Demand (E) = \frac{Percentage \, Change \, in \, Quantity \, Demanded}{Percentage \, Change \, in \, Income}\) Where: - Percentage Change in Quantity Demanded = \(\frac{New \, Quantity \, Demanded - Old \, Quantity \, Demanded}{Old \, Quantity \, Demanded} \times 100\) - Percentage Change in Income = \(\frac{New \, Income - Old \, Income}{Old \, Income} \times 100\)
03

Types of Income Elasticity of Demand

Depending on the sign and magnitude of the income elasticity of demand (E), we can classify products into different categories: 1. Normal Goods: a. Necessities (0 < E < 1): When the income elasticity of demand is positive but less than 1, the good is considered a necessity. As consumer income increases, the demand for these goods also increases, but at a slower rate. b. Luxuries (E > 1): When the income elasticity of demand is greater than 1, the good is considered a luxury. An increase in consumer income causes the demand for luxuries to increase at a faster rate. 2. Inferior Goods (E < 0): When the income elasticity of demand is negative, the good is considered an inferior good. As consumer income increases, the demand for these goods decreases.
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Example

Let's say the annual income of a household increases from \(50,000 to \)60,000, a 20% increase. The household's demand for a certain brand of clothing increases from 10 items to 12 items, a 20% increase as well. Using the income elasticity of demand formula: \(E = \frac{Percentage \, Change \, in \, Quantity \, Demanded}{Percentage \, Change \, in \, Income} = \frac{20\%}{20\%} = 1\) In this example, the income elasticity of demand for this brand of clothing is 1, which means the product is a normal good and can be considered a luxury. As the household's income increased, their demand for the clothing items also increased proportionally.

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Most popular questions from this chapter

Mr. Ellis sells "Buzzbee Frisbess" door-to-door. In an average month, he sells 500 frisbees at a price of \(\$ 5\) each. Next month, his company is planning an employee contest whereby if any employee sells 1,000 frisbees, he will receive an extra two weeks vacation with pay. Never one to work too hard, Mr. Ellis decides that instead of trying to push \(\$ 5\) frisbees on unwilling customers for 12 hours a day, he will maintain his normal work schedule of 8 hours each day. His strategy is to lower the price which he charges his customers. If demand elasticity, \(\mathrm{e}=-3\), what price should Mr. Ellis charge in order to sell 1000 "Buzzbee Frisbees." Use average values for \(\mathrm{P}\) and \(\mathrm{Q}\).

At Price \(=\$ \mathrm{q}\), quantity demanded, \(\mathrm{Q}_{\mathrm{D}}=11 .\) At Price \(=\) \(\$ 11, \mathrm{QD}=9\). Find the elasticity of demand using a) \(\mathrm{P}=9, \mathrm{Q}_{\mathrm{D}}=11\) as a base b) \(\mathrm{P}=11, \mathrm{Q}_{\mathrm{D}}=9\) as a base c) average values as a base.

Below are given the prices in two different months for a product and the corresponding quantities demanded. But we do not know whether the price rose from \(\$ .80\) to \(\$ 1.00\) or fell from \(\$ 1.00\) to \(\$ .80 .\) Show how each assumption will give a different answer for elasticity of demand and how using average values will alleviate this problem. $$ \begin{array}{|l|l|} \hline \text { Price } & \text { Quantity demanded } \\ \hline \$ 1.00 & 4000 \\ \hline \$ .80 & 5000 \\ \hline \end{array} $$

How will the cross elasticity of demand differ, depending upon whether product \(\mathrm{A}\) is a complement of or substitute for product \(\mathrm{B}\) ?

The farm sector is typically characterized by low demand price elasticity. How does this affect the farmer's situation when supply varies from year to year?

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