The law of demand says: An increase in price causes a decrease in quantity demanded (and vice-versa) But how much does quantity demanded change in response to a change in price? Elasticity gives us a measure of responsiveness © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 1 When QD responds strongly to a change in P, demand is elastic When QD responds weakly to a change in P, demand is inelastic Ed = percentage change in quantity demanded of product X percentage change in price of product X © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 2 If the quantity demanded increased from 4 to 5 units the percentage change would be: %ΔQd = ΔQd/Q0 = ¼ x 100 = 25% If the quantity demanded dropped from 5 to 4, the percentage change would be: %ΔQ = ΔQd/Q0 = 1/5 x 100 = 20% Which percentage change in Qd do we use? 25% or 20%? To avoid confusion about start and end point we use average change in Qd and the average change in P. © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 3 change in quantity change in price Ed 100 sum of quantities/ 2 sum of prices/ 2 If the quantity demanded increased from 4 to 5 units the percentage change would be: Q P 1 1 Ed 1 (Q0 Q1 ) / 2 ( P0 P1 ) / 2 (4 5) / 2 (4 5) / 2 © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 4 Price elasticity of demand: Use percentages ▪ Unit free measure ▪ Compare responsiveness across products Eliminate the minus sign ▪ Easier to compare elasticities © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 5 Ed > 1 demand is elastic Ed = 1 demand is unit elastic Ed < 1 demand is inelastic Extreme cases Perfectly inelastic Perfectly elastic LO1 © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 6 P D1 Perfectly inelastic demand (Ed = 0) 0 Perfectly inelastic demand © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 7 P D2 Perfectly elastic demand (Ed = ∞) 0 Perfectly elastic demand © 2013 McGraw-Hill Ryerson Ltd. Chapter 4, LO1 8