In economics, the Law of Demand tells us the direction of change in quantity demanded due to a change in pricespecifically, that as prices rise, demand falls, and vice-versa. However, the law does not tell us the magnitude of this change. This is where the concept of "Elasticity of Demand" becomes essential. Elasticity of Demand is a measure of the responsiveness of the quantity demanded of a good to a change in one of its determinants, such as price, income, or the price of related goods.
Elasticity is fundamentally about sensitivity. If a small change in price leads to a significant change in the quantity purchased, the demand is considered "elastic." Conversely, if a large change in price results in a negligible shift in quantity purchased, the demand is "inelastic."
The nature of demand elasticity is influenced by several factors:
Price Elasticity of Demand (PED) specifically measures the degree of responsiveness of quantity demanded to a change in the price of the commodity itself. There are several standard methods used by economists to calculate this value.
This is the most common method, also known as the Arithmetic Method or Flux Method. It calculates elasticity by dividing the percentage change in quantity demanded by the percentage change in price.
Formula: PED = (% Change in Quantity Demanded) / (% Change in Price)
If the result is greater than 1, demand is elastic. If it is less than 1, demand is inelastic. If it equals 1, demand is unit elastic.
When the change in price is extremely small, we use the point method. This method measures elasticity at a specific point on a demand curve rather than across a range. If the demand curve is a straight line, the elasticity at any given point is determined by the ratio of the lower segment of the curve to the upper segment:
Formula: Elasticity = Lower Segment / Upper Segment
Using this, we can observe that elasticity is infinite at the y-intercept, unit elastic at the midpoint, and zero at the x-intercept.
When there is a large change in price, the percentage change calculated between two points on a curve may differ depending on whether you are measuring from the old price to the new price or vice versa. The Arc Method solves this by taking the average of the initial and final prices and quantities.
Formula: PED = [(Q2 - Q1) / (Q1 + Q2)] / [(P2 - P1) / (P1 + P2)]
This method provides a more accurate representation of elasticity over a discrete interval (an "arc") of the demand curve.
Developed by Alfred Marshall, this method focuses on the relationship between price changes and total expenditure (total revenue). By observing how total spending changes when the price moves, we can infer the elasticity:
Understanding these measurement methods allows businesses and policymakers to predict how revenue will change in response to price adjustments, helping to facilitate better strategic decision-making in competitive markets.
