Understanding the relationship between consumer income and demand is crucial in economics. Specifically, the concept of income elasticity of demand helps categorize different types of goods.
Inferior goods are products that consumers demand less of as their disposable income increases. Conversely, demand for these goods rises when income falls. Examples include generic brand products or public transportation, which people might switch away from as they become wealthier.
Income elasticity of demand measures the responsiveness of the quantity demanded for a good or service to a change in the real income of the consumer. The formula is:
$ E_Y = \frac{\text{Percentage Change in Quantity Demanded}}{\text{Percentage Change in Income}} = \frac{\% \Delta Q_d}{\% \Delta Y} $
For inferior goods, the relationship between income and demand is inverse:
In both scenarios, the ratio of the percentage change in quantity demanded to the percentage change in income will be negative.
Therefore, the income elasticity of demand for inferior goods is always negative.
Based on the definition and the calculation of income elasticity, inferior goods exhibit a negative income elasticity of demand ($ E_Y < 0 $).
| List - I | List - II |
| A. Yellow Pages | I. Promotion of a product/brand in a movie in such a way to enter the subconscious mind of the customer |
| B. Infomercials | II. Banners, posters and stickers put inside the retail shop |
| C. Point of purchase advertising | III. Television commercial runs as typical as television program |
| D. Product Placement | IV. Directory of Local business names and products |
| List - I | List - II |
| A. Matrix addition is commutative | I. If O is the zero matrix of same order as that of the matrix A, then A + 0 = A = 0 + A |
| B. Matrix addition is associative | II. If A, B and C be three matrices of the same order, then (A + B) + C = A + (B + C) |
| C. Existence of additive identity | III. If A be any matrix, then A + (-A) = O = (-A) + A |
| D. Existence of additive inverse | IV. If A and B be two matrices of the same order then A + B = B + A |