The price elasticity of supply measures how much the quantity supplied of a good changes in response to a change in its price. It tells us how quickly firms can adjust production when market conditions shift.
\$Es = \frac{\% \Delta Qs}{\% \Delta P} = \frac{\Delta Qs / Qs}{\Delta P / P}\$
If the price of oranges rises from \$1.00 to \$1.20 (a 20% increase) and the quantity supplied rises from 100 to 120 oranges (a 20% increase), then:
\$E_s = \frac{20\%}{20\%} = 1.0\$ – the supply is unit‑elastic.
Think of a factory (like a car plant) that can add a new assembly line in a few months. Its supply is relatively elastic because it can increase output when the price goes up.
A farmer, on the other hand, must wait for crops to grow. Even if the price of wheat jumps, the farmer can’t instantly produce more wheat – supply is inelastic in the short run.
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Time matters!
| Scenario | Price Change | Supply Response | Elasticity |
|---|---|---|---|
| Car Production | +10% | +12% (quickly) | 1.2 (elastic) |
| Wheat Farming | +10% | +2% (slowly) | 0.2 (inelastic) |
| Key Point | What It Means |
|---|---|
| Elasticity > 1 | Supply reacts strongly to price changes. |
| Elasticity = 1 | Proportional response. |
| Elasticity < 1 | Supply is relatively unresponsive. |
| Time Horizon | Short run → inelastic; Long run → elastic. |