To understand why market prices move, how a change in price affects the quantity sold and the total revenue of a firm, and how the concepts of price‑elasticity of demand (PED) and price‑elasticity of supply (PES) help businesses, workers and governments make informed decisions.
A change in market price occurs when either the demand curve or the supply curve shifts. The main causes are shown below.
| Side of the market | Factor that can shift the curve | Direction of the shift |
|---|---|---|
| Demand‑side | Change in consumer income (normal vs. inferior goods) | ↑ income for normal goods → demand ↑ ↓ income for inferior goods → demand ↓ |
| Changes in tastes and preferences | More favourable → demand ↑ Less favourable → demand ↓ |
|
| Price of related goods | Substitutes ↑ → demand ↑ Complements ↑ → demand ↓ |
|
| Expectations of future price or income (demand side) | Expect price to rise → demand ↑ now (buy early) Expect price to fall → demand ↓ now (wait) |
|
| Population / number of buyers | More buyers → demand ↑ Fewer buyers → demand ↓ |
|
| Government policy (taxes, subsidies, regulations) | Tax on a good → demand ↓ (price rises for buyers) Subsidy → demand ↑ (effective price falls) |
|
| Supply‑side | Input (factor) prices | Higher input costs → supply ↓ Lower input costs → supply ↑ |
| Technology | Improved technology → supply ↑ Out‑dated technology → supply ↓ |
|
| Number of sellers | More firms → supply ↑ Fewer firms → supply ↓ |
|
| Expectations of future price (supply side) | Expect price to rise → supply ↓ now (hold stock) Expect price to fall → supply ↑ now (sell before price falls) |
|
| Taxes, subsidies & regulations | Tax on a good → supply ↓ (costs rise) Subsidy → supply ↑ (costs fall) |
|
| Availability of inputs & storage possibilities | Readily available inputs or easy storage → supply ↑ Scarce inputs or difficult storage → supply ↓ |
The responsiveness of quantity demanded to a change in price is measured by the price elasticity of demand.
$$\text{PED}= \frac{\%\;\text{change in quantity demanded}}{\%\;\text{change in price}}$$
| Elasticity range | Interpretation | Implication for total revenue (TR) |
|---|---|---|
| |PED| > 1 (elastic) | Quantity demanded changes proportionally more than price. | Price ↓ → TR ↑ | Price ↑ → TR ↓ |
| |PED| = 1 (unit‑elastic) | Quantity changes exactly in proportion to price. | Price change does not affect TR. |
| |PED| < 1 (inelastic) | Quantity demanded changes proportionally less than price. | Price ↑ → TR ↑ | Price ↓ → TR ↓ |
| PED = 0 (perfectly inelastic) | Quantity demanded does not change when price changes. | TR moves in the same direction as price. |
| PED = –∞ (perfectly elastic) | Any price above a certain level drives quantity demanded to zero. | TR is zero at any price above the choke‑price; maximum TR occurs at the choke‑price. |
| Factor | Effect on elasticity |
|---|---|
| Availability of close substitutes | More substitutes → more elastic demand |
| Proportion of income spent on the good | Higher proportion → more elastic demand |
| Time period considered | Longer time → more elastic (consumers can adjust) |
| Nature of the good (luxury vs. necessity) | Luxuries → more elastic; necessities → more inelastic |
| Definition of the market (broad vs. narrow) | Narrowly defined markets (e.g., “Coca‑Cola”) are more elastic than broadly defined ones (e.g., “soft drinks”). |
Sales (or total revenue) is calculated as:
$$\text{TR}=P \times Q$$
Because a price change causes a **movement along the demand curve**, the change in TR depends on the elasticity of demand as shown in the table above.
Initial: 1,000 units at $10 → TR = $10,000.
New price = $8, quantity demanded rises to 1,500 units → TR = $12,000.
Calculate PED:
$$\%\Delta P = \frac{8-10}{10}\times100 = -20\%$$
$$\%\Delta Q = \frac{1,500-1,000}{1,000}\times100 = 50\%$$
$$\text{PED}= \frac{50\%}{-20\%}= -2.5\;(\text{elastic})$$
Because demand is elastic, the $2 price cut **increases** total revenue.
Initial: 1,000 units at $10 → TR = $10,000.
New price = $12, quantity falls to 900 units → TR = $10,800.
$$\%\Delta P = \frac{12-10}{10}\times100 = 20\%$$
$$\%\Delta Q = \frac{900-1,000}{1,000}\times100 = -10\%$$
$$\text{PED}= \frac{-10\%}{20\%}= -0.5\;(\text{inelastic})$$
With inelastic demand, the price rise **raises** total revenue.
$$\text{PES}= \frac{\%\;\text{change in quantity supplied}}{\%\;\text{change in price}}$$
| Elasticity range | Interpretation |
|---|---|
| PES > 1 (elastic) | Producers can increase output quickly when price rises. |
| PES = 1 (unit‑elastic) | Output changes in the same proportion as price. |
| PES < 1 (inelastic) | Output cannot be increased much in the short‑run (e.g., agricultural products). |
| PES = 0 (perfectly inelastic) | Quantity supplied does not change regardless of price (e.g., a fixed‑supply artwork). |
| PES = ∞ (perfectly elastic) | Producers are willing to supply any quantity at a given price but none at a higher price (e.g., a perfectly competitive market with a fixed market price). |
| Factor | Effect on elasticity |
|---|---|
| Availability of inputs | Readily available inputs → more elastic supply |
| Time period | Long‑run → more elastic (firms can adjust plant size, hire labour) |
| Complexity of production | Simple, fast‑turnaround production → more elastic; complex processes → more inelastic |
| Spare capacity | Unused capacity → elastic; operating at full capacity → inelastic |
| Storage possibilities | Goods that can be stored (e.g., wheat) → more elastic in the long‑run. |
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