Question #162413

The price of a commodity increased from rs40 to rs6. The quantity demanded decreased from 25 units to 15 units. Calculate arc elasticity of demand and own price elasticity of demand. What is the degree of elasticity of demand.


Expert's answer

Arc,Ed=[(Q2Q1)midpointQd]÷[(P2P1)midpointP]Arc, E_d=[\frac{(Q_2-Q_1)}{midpoint Q_d}]\div[\frac{(P_2-P_1)}{midpoint P}]

=[(1525)(25+15)1/2]÷[(6040)(60+40)1/2]=1020÷2050=0.5÷0.4=[\frac{(15-25)}{(25+15)}1/2]\div[\frac{(60-40)}{(60+40)}1/2]=\frac{-10}{20}\div \frac{20}{50}=-0.5\div 0.4

=1.25=1.25=|-1.25|=1.25

own price of demand=%=\% change in QdQ_d /%/ \% change in P=(1525)25×100%÷(6040)40×100%=40÷50=0.8=0.8P=\frac{(15-25)}{25} \times100\%\div \frac{(60-40)}{40}\times100\%=-40\div50=|-0.8|=0.8

degree of elasticity =ΔQdDeltaP=(1525)(6040)=1020=0.5=0.5=\frac{\Delta Q_d}{Delta P}=\frac{(15-25)}{(60-40)}=\frac{-10}{20}=|-0.5|=0.5

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