The Law of Demand tells us that when price rises, quantity demanded falls. But it doesn't tell us by how much. Does demand fall by 2%? Or 20%? That distinction matters enormously — for businesses setting prices, governments designing taxes, and economists forecasting market behavior.
Price Elasticity of Demand (PED) measures exactly this: the responsiveness of quantity demanded to a change in price. It is one of the most practically useful concepts in all of microeconomics.
The Three Formulas
Formula 1: Percentage Method
Ed = (% Change in Quantity Demanded) ÷ (% Change in Price)
Or written out:
Ed = (ΔQ/Q × 100) ÷ (ΔP/P × 100)
Best used for: Quick calculations when you're given percentage changes directly.
Example:
- Price rises by 10%
- Quantity demanded falls by 20%
- Ed = 20% ÷ 10% = 2 (elastic)
Formula 2: Proportionate (Point) Method
Ed = (ΔQ ÷ ΔP) × (P ÷ Q)
Best used for: When you're given actual price and quantity values (not percentages).
Example:
- Price falls from ₹20 to ₹16 (ΔP = −4)
- Quantity rises from 100 to 120 units (ΔQ = +20)
- P = 20, Q = 100
Ed = (20 ÷ 4) × (20 ÷ 100) = 5 × 0.2 = 1.0 (unitary elastic)
Formula 3: Geometric Method
Ed = Lower Segment ÷ Upper Segment
(Applied to a linear demand curve — the segment lengths are measured from the point in question to the respective intercepts)
Best used for: When the demand curve is drawn as a straight line and you need to find elasticity at a specific point without numerical data.
Key Insights from the Geometric Method:
Point on Linear Demand Curve | Ed Value |
|---|---|
Midpoint | Ed = 1 (unitary elastic) |
Above midpoint | Ed > 1 (elastic) |
Below midpoint | Ed < 1 (inelastic) |
Top intercept (price axis) | Ed = ∞ (perfectly elastic) |
Bottom intercept (quantity axis) | Ed = 0 (perfectly inelastic) |
5 Degrees of Price Elasticity
1. Elastic Demand (Ed > 1)
Quantity demanded changes by a greater proportion than price.
- A 10% price rise causes more than a 10% fall in quantity demanded
- Demand curve: Relatively flat (flatter = more elastic)
- Typical goods: Luxury items, goods with many close substitutes, non-essentials
Example: If cinema ticket prices rise 10% and attendance falls 25%, Ed = 2.5. Consumers have alternatives (streaming, other entertainment) and are not compelled to buy.
2. Inelastic Demand (Ed < 1)
Quantity demanded changes by a smaller proportion than price.
- A 10% price rise causes less than a 10% fall in quantity demanded
- Demand curve: Relatively steep (steeper = more inelastic)
- Typical goods: Necessities, goods with few substitutes, goods that form a small share of income
Example: If insulin prices rise 20% and quantity demanded falls only 2%, Ed = 0.1. Diabetic patients have no substitute — they must buy regardless of price.
3. Unitary Elastic Demand (Ed = 1)
Quantity demanded changes by exactly the same proportion as price.
- A 10% price rise causes exactly a 10% fall in quantity demanded
- Total expenditure remains constant (price × quantity unchanged)
- Theoretical midpoint; rarely observed in practice for all price ranges
4. Perfectly Elastic Demand (Ed = ∞)
Consumers will buy any quantity at the current price but nothing at all at a higher price.
- Demand curve: Horizontal straight line
- Real-world relevance: Theoretical extreme — approximated in perfectly competitive markets where a single firm faces the market price as given
5. Perfectly Inelastic Demand (Ed = 0)
No change in quantity demanded regardless of price.
- Demand curve: Vertical straight line
- Real-world relevance: Theoretical extreme — approximated for life-saving medicines with no substitutes
5 Degrees at a Glance
Ed Value | Type | Curve Shape | Example |
|---|---|---|---|
Ed > 1 | Elastic | Flat | Luxury goods, cinema |
Ed < 1 | Inelastic | Steep | Insulin, salt, petrol |
Ed = 1 | Unitary elastic | Intermediate | Theoretical |
Ed = ∞ | Perfectly elastic | Horizontal | Perfect competition |
Ed = 0 | Perfectly inelastic | Vertical | Emergency medicine |
5 Factors That Affect Price Elasticity
Understanding why some goods are more elastic than others is just as important as calculating elasticity values.
1. Availability of Substitutes
The single most important factor. More substitutes → more elastic demand.
When close alternatives exist, consumers can easily switch away from a good when its price rises. When no substitutes exist, they must continue buying regardless.
Elastic: Branded cola (can switch to any other cola, juice, water)
Inelastic: Insulin (no substitute for diabetics)
2. Nature of the Commodity
Necessities → inelastic. Luxuries → elastic.
Consumers cut luxury spending readily when prices rise but continue buying essentials regardless.
Inelastic: Salt, basic food, medicines
Elastic: Designer clothes, holidays, restaurants
3. Proportion of Income Spent
Larger budget share → more elastic.
When a good consumes a large share of income, price changes have a large income effect — consumers must respond. When a good is a trivial expense, price changes barely register.
Example: A 10% rise in house rent is significant and forces behavioral change. A 10% rise in matchbox prices is barely noticeable and changes nothing.
4. Time Period
Longer time period → more elastic demand.
In the short run, consumers are locked into habits and lack alternatives. Over time, they adjust — finding substitutes, changing behavior, or adopting new products.
Example: When petrol prices rise sharply, short-run demand barely changes (people still need to commute). Over years, some switch to electric vehicles, move closer to work, or change driving habits — long-run demand is more responsive.
5. Number of Uses
More uses → more elastic demand overall.
A good that serves many purposes can have its consumption reduced across multiple uses when price rises. A single-use good cannot.
Example: Electricity serves lighting, heating, cooling, cooking, charging — if electricity prices rise, consumers can reduce use across many domains. A specialized industrial chemical with one use offers fewer adjustment options.
Elasticity and Business/Policy Decisions
Price elasticity is not just an exam concept — it has direct practical applications:
For businesses pricing decisions:
- Elastic demand: A price cut increases total revenue (customers respond strongly to lower prices)
- Inelastic demand: A price rise increases total revenue (customers barely reduce purchases)
For government taxation:
- Governments prefer to tax inelastic goods (petrol, tobacco, alcohol) because the tax generates revenue without dramatically reducing consumption
- Taxing elastic goods raises less revenue and causes larger market distortions
For understanding addiction and health:
- Addictive substances (cigarettes, alcohol) tend toward inelastic demand — making them high-revenue tax targets, but also meaning price alone is a weak deterrent to consumption
Common Exam Mistakes
Taking the negative sign seriously: Elasticity is always reported as a positive (absolute) value. The negative sign simply reflects the inverse price-quantity relationship — it carries no additional information.
Geometric method errors: It is lower segment divided by upper segment — not the other way around. At the midpoint, both segments are equal, giving Ed = 1.
Confusing elastic/inelastic with curve steepness: A steeper curve is more inelastic. A flatter curve is more elastic. Students sometimes reverse this.
Key Takeaway
Price elasticity of demand transforms the qualitative Law of Demand into a quantitative tool. It tells businesses how to price, governments how to tax, and economists how markets will adjust. Mastering the three formulas, recognizing the five degrees, and understanding what drives elasticity differences gives you both exam marks and genuine economic insight.
Related Posts:
- Utility in Economics: Total Utility, Marginal Utility & the Law of Diminishing Marginal Utility
- Consumer Equilibrium: Cardinal & Ordinal Approaches Explained
- Law of Demand Explained: Definition, Determinants & Exceptions
Continue mastering Economics
Try AI-powered practice — from ₹59