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2.5.4 significance of price elasticity of demand and of supply in determining the extent of these changes

2.5.4 significance of price elasticity of demand and of supply in determining the extent of these changes

Elasticity and surplus

Definition

Price elasticity of demand (PED): the responsiveness of quantity demanded to a change in price.

Price elasticity of supply (PES): the responsiveness of quantity supplied to a change in price.

  1. When demand or supply shifts, these elasticities determine how the change splits between price and quantity.
  2. It is the elasticity of the curve that does not shift which governs this split.
  3. That split in turn decides how much consumer and producer surplus change after the shift.
Key Idea
  • Inelastic: a shift causes a large price change and a small quantity change.
  • Elastic: a shift causes a small price change and a large quantity change.
  • The more elastic the curve, the larger the change in quantity and in surplus for a given shift.

How elasticity splits a shift

  1. When the non-shifting curve is inelastic it is steep, like demand for insulin, so a shift moves price a lot and quantity little.
  2. When it is elastic it is flat, like demand for one brand of fizzy drink among many, so a shift moves quantity a lot and price little.
  3. So read the split from the elasticity of the stationary curve, not the one that shifts.

Effect on the size of surplus change

  1. For a given fall in price, more elastic demand means a larger rise in the quantity bought.
  2. That extra quantity adds more consumer surplus, so the surplus change is larger.
  3. When demand is inelastic, quantity barely moves, so most of the change is just the price saving on units already bought.
Example
  • Extra supply cuts the price 20% from £10 to £8 in two markets, so the price saving is £2 per unit in each.
  • Inelastic demand: quantity rises only from 100 to 104 units.
ΔCS=12×(100+104)×2=204 \Delta CS = \tfrac{1}{2} \times (100 + 104) \times 2 = 204 ΔCS=21​×(100+104)×2=204
  • Elastic demand: quantity rises from 100 to 140 units.
ΔCS=12×(100+140)×2=240 \Delta CS = \tfrac{1}{2} \times (100 + 140) \times 2 = 240 ΔCS=21​×(100+140)×2=240
  • The elastic market gains £240 against £204, because the extra 40 units of trade add surplus the inelastic market never captures.

Why it matters

  1. It explains why identical shocks produce mild effects in some markets and severe ones in others.
  2. It lets firms and governments predict whether price or quantity will move most after a shock.
  3. It also shows how much welfare is redistributed between buyers and sellers.
Note
  • A supply shift in an inelastic market such as UK housing mainly changes price, so surplus shifts sharply between the two sides.
  • The same shift in an elastic market mainly changes quantity, so more of the surplus change comes from extra trade.

Evaluation

  1. It gives a clear guide to the direction and rough size of the surplus changes.
  2. But elasticities are hard to measure and can change over time, so it depends on the time horizon: demand and supply are more elastic in the long run.
  3. And other things rarely stay equal, so real outcomes may differ from the model.
Exam technique
  • Say whether the non-shifting curve is elastic or inelastic.
  • State whether price or quantity bears most of the change.
  • Link this to the size of the change in consumer and producer surplus.
Common Mistake
  • Do not judge the size of a surplus change without considering elasticity.
  • The same shift changes price or quantity by very different amounts depending on elasticity.
  • Do not read the split from the shifting curve's elasticity.
Self review
  • How does elasticity split a shift between price and quantity?
  • Which curve's elasticity determines the split?
  • For the same price fall, why does more elastic demand give a larger rise in consumer surplus?
  • Why do identical shocks affect different markets by different amounts?
  • Give one limitation of using elasticity to predict the effect.
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Price elasticity of demand measures how responsive quantity demanded is to a change in price. Price elasticity of supply measures how responsive quantity supplied is to a change in price.

When demand or supply shifts, the resulting changes in equilibrium price and quantity generally depend on the characteristics of both curves and on the size and nature of the shift. For a given shift, with the other curve characteristics held constant, the elasticity of the curve that does not shift helps determine how the adjustment is divided between price and quantity. A more inelastic stationary curve tends to produce a larger price change and a smaller quantity change, while a more elastic stationary curve tends to produce a smaller price change and a larger quantity change.

The standard measures are given by the following formulas.

PED=%ΔQd%ΔPPES=%ΔQs%ΔP PED = \frac{\%\Delta Q_d}{\%\Delta P} \qquad PES = \frac{\%\Delta Q_s}{\%\Delta P} PED=%ΔP%ΔQd​​PES=%ΔP%ΔQs​​

PED is usually negative, so economists often compare its absolute value.

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What does price elasticity of demand measure?

2.5.4 significance of price elasticity of demand and of supply in determining the extent of these changes Revision Guide

  1. Intl A Level
  2. /Economics
  3. /2.5.4 significance of price elasticity of demand and of supply in determining the extent of these changes

Revision notes for CIE Intl A Level Economics 2.5.4 significance of price elasticity of demand and of supply in determining the extent of these changes: explanations and worked examples.

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