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Three price elasticities of demand

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  • Eilon, Samuel

Abstract

Elasticity of demand is a measure of market response to a change in price. Three definitions of elasticity of demand are commonly found in the literature: (1) [var epsilon]p = point elasticity, defined for a given point on the demand function and relies on the derivative of the function at that point; (2) [var epsilon]a = arc elasticity, defined for the midpoint of an arc connecting two points, irrespective of the shape of the demand function; (3) [var epsilon] = relative change elasticity, defined for two given points as minus the ratio of the relative volume increment to the relative price increment. Of the three, [var epsilon]p is the most widely cited and has the merit that marginal revenue is zero at [var epsilon]p = 1. It is also convenient when curves with [var epsilon]p = constant can be fitted to price-demand data. In practice, apart from the fact that [var epsilon]p is often difficult to determine, management is mainly concerned with discrete increments and not marginal changes, and in this respect [var epsilon]a is regarded as more useful. However, the relative change elasticity [var epsilon] is preferable in all practical applications, both because relative increments refer to a given base period (instead of a midpoint, as in the case of [var epsilon]a), and because of the simplicity of using it in the analysis of company performance.

Suggested Citation

  • Eilon, Samuel, 1983. "Three price elasticities of demand," Omega, Elsevier, vol. 11(5), pages 479-490.
  • Handle: RePEc:eee:jomega:v:11:y:1983:i:5:p:479-490
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    Cited by:

    1. Bharill, Rohit & Rangaraj, Narayan, 2008. "Revenue management in railway operations: A study of the Rajdhani Express, Indian Railways," Transportation Research Part A: Policy and Practice, Elsevier, vol. 42(9), pages 1195-1207, November.

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