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2.2.4 descriptions of elasticity values

2.2.4 descriptions of elasticity values

Elasticity Values

Definition

Unitary elasticity: the case where the coefficient equals 1 in size, so quantity changes in exact proportion to the change in its determinant.

∣E∣=1 |E| = 1 ∣E∣=1
  1. Elasticity coefficients are described using a standard set of terms based on their size, ignoring the sign.
  2. The same vocabulary applies to elasticities of demand and of supply.
  3. Reading the coefficient into the right category is essential for interpreting how responsive a good is.
Key Idea
  • The size of the coefficient, ignoring sign, sets the descriptive label.
  • The five categories run from perfectly inelastic at 0 to perfectly elastic at infinity.

The Five Categories

  1. Perfectly inelastic, value 0
    1. Quantity does not change at all when price changes, shown by a vertical demand curve; a life-saving good such as insulin comes close, since a diabetic buys the same dose whatever the price.
  2. Inelastic, value between 0 and 1
    1. Quantity changes less than proportionately to price, shown by a steep demand curve; petrol, cigarettes and salt are inelastic because they have few substitutes and take a small share of income, so a price rise barely cuts quantity demanded. The highly inelastic case sits close to 0.
  3. Unit elastic, value 1
    1. Quantity changes in exact proportion to price, shown for demand by a rectangular hyperbola, so total spending on the good stays unchanged as price moves.
  4. Elastic, value greater than 1
    1. Quantity changes more than proportionately to price, shown by a shallow demand curve; a luxury holiday or one brand of biscuit is elastic because buyers have many alternatives and readily switch. The highly elastic case sits far above 1.
  5. Perfectly elastic, value infinite
    1. Quantity changes without limit at a single price, shown by a horizontal demand curve; one farmer's wheat in a perfectly competitive market approaches this, since raising the price above the market price loses all buyers.

Descriptions of elasticity values

Example
  • A PED of 0 is perfectly inelastic, a PED of 0.4 (petrol) is inelastic, and a PED of 1 is unit elastic.
  • A PED of 2.5 (a luxury holiday) is elastic, and a PED tending to infinity is perfectly elastic.
Note
  • The same size scale applies whether the coefficient is for demand or for supply.
  • Only the usual sign differs, since PED is normally negative and PES normally positive.

Are the Extremes Realistic?

  1. The middle categories, inelastic to elastic, describe most real goods well.
  2. Perfectly elastic and perfectly inelastic are theoretical benchmarks rarely seen in full.
  3. They remain useful reference points for reasoning about extreme cases.
Exam technique
  • Give both the descriptive term and the numerical range.
  • Judge the category by the size, ignoring the sign.
  • Use the same descriptive scale for demand and supply.
Common Mistake
  • Do not let the sign change the category, because size, not sign, decides whether demand is elastic or inelastic.
  • Do not treat the extremes as common, because perfectly elastic and perfectly inelastic are benchmarks, not typical cases.
Self review
  • What coefficient means perfectly inelastic?
  • What range of values counts as inelastic?
  • What value is unit elastic?
  • Does the sign affect the category? Explain.
  • Why are the extremes treated as benchmarks?
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Elasticity describes how responsive quantity is to a change in a determinant such as price. For price elasticity of demand (PED) and price elasticity of supply (PES), responsiveness is classified using the magnitude of the coefficient, ∣E∣|E|∣E∣.

The magnitude categories are: ∣E∣=0|E| = 0∣E∣=0 is perfectly inelastic; 0<∣E∣<10 < |E| < 10<∣E∣<1 is inelastic; ∣E∣=1|E| = 1∣E∣=1 is unit elastic; ∣E∣>1|E| > 1∣E∣>1 is elastic; and ∣E∣=∞|E| = \infty∣E∣=∞ is perfectly elastic. PED is usually negative, but its responsiveness category is based on ∣E∣|E|∣E∣. For cross-price elasticity and income elasticity, the sign must also be retained because it identifies substitutes or complements, and normal or inferior goods, respectively.

0,0<∣E∣<1,∣E∣=1,∣E∣>1,∞0,\quad 0 < |E| < 1,\quad |E| = 1,\quad |E| > 1,\quad \infty0,0<∣E∣<1,∣E∣=1,∣E∣>1,∞

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What determines whether an elasticity coefficient is called elastic or inelastic?

2.2.4 descriptions of elasticity values Revision Guide

  1. Intl A Level
  2. /Economics
  3. /2.2.4 descriptions of elasticity values

Revision notes for CIE Intl A Level Economics 2.2.4 descriptions of elasticity values: explanations and worked examples.

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