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2019 WAEC Economics Theory a. Distinguish between the following pairs of concepts i. elastic demand and inelastic demand ii....

Economics
WAEC 2019

a. Distinguish between the following pairs of concepts

i. elastic demand and inelastic demand

ii. Income elasticity of demand and cross elasticity of demand.

b. Using diagrams, explain how an increase in price will affect the total revenue of a producer if demand for his product is:
i. price elastic
ii. price inelastic 

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Explanation

(a)) Demand is elastic if a change in the price of a commodity results in a more than proportionate change in quantity demanded. On the other hand, demand is inelastic if a change in the price of a commodity results in a less than proportionate change in quantity demanded.

ii. Income elasticity of demand refers to the degree of responsiveness of quantity demanded of a commodity to a change in the income of the consumer. Cross elasticity of demand on the other hand is the degree of responsiveness of quantity demanded of one commodity to a change in the price of another commodity.

(b) i. If the demand is elastic, an increase in price will result in a more than proportionate fall in the quantity demanded. By this, the producer's revenue will fall. As shown in the diagram below, the quantity demanded falls from 0Q\(_{1}\) to 0Q\(_{2}\) after the price increased from 0P\(_{1}\) to 0P\(_{2}\).

TR\(^{2}\) before the price increased in the area of rectangle 0P\(_{2}\)NQ\(_{2}\).

Clearly, 0Q\(_{1}\) MP\(_{1}\) > 0Q\(_{2}\)NP0Q\(_{2}\). i.e, TR\(^{1}\) > TR\(^{2}\)

Open Photo

(i) If the demand is inelastic, an increase in price will result in a less than proportionate fall in quantity demanded. By this, the producer's total revenue will rise. As shown in the diagram below, quantity demanded falls from 0Q\(_{1}\) to 0Q\(_{2}\) after a price increase from 0P\(_{1}\) to 0P\(_{2}\).

TR before the price increase is the area of rectangle 0P\(_{2}\) SQ\(_{2}\). TR after the price increase is the area of rectangle 0P\(_{2}\) SQ\(_{2}\).

Clearly, 0P\(_{1}\),TQ\(_{1}\) < 0P\(_{2}\) SQ\(_{2}\). i.e. TR\(_{1}\) < TR\(_{2}\).

Open Photo


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