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Www.lrjj.cn Elasticity and its Application. www.lrjj.cn Definition of Elasticity Elasticity measures the responsiveness of one variable to changes in.

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Presentation on theme: "Www.lrjj.cn Elasticity and its Application. www.lrjj.cn Definition of Elasticity Elasticity measures the responsiveness of one variable to changes in."— Presentation transcript:

1 www.lrjj.cn Elasticity and its Application

2 www.lrjj.cn Definition of Elasticity Elasticity measures the responsiveness of one variable to changes in another variable How much does Y (dependent variable) change if X changes by 1% (independent variable)

3 www.lrjj.cn Examples Price elasticity of demand Income elasticity of demand Cross price elasticity of demand Price elasticity of supply

4 www.lrjj.cn Price Elasticity of Demand (P  D ) Responsiveness of quantity demanded to a change in price The percentage change in quantity demanded, resulting from a 1% change in price P  D = %  Q D / %  P

5 www.lrjj.cn Quantity Price O Q3Q3 Q2Q2 Q1Q1 P1P1 P2P2 P3P3 c S2S2 S1S1 D D'D' a b The effect on price of a shift in supply depends on the responsiveness of demand to a change in price. Market supply and demand

6 www.lrjj.cn Determinants of P  D Availability of close substitutes Necessities versus luxuries Definition of the market Time horizon

7 www.lrjj.cn P (£) Q (000s) Demand Measuring elasticity using the arc method m n

8 www.lrjj.cn P (£) Q (000s)  Q  P mid Q mid P  P  d = Demand m n  Q = 10  P = –2 Mid P 7 Mid Q 15 Measuring elasticity using the arc method

9 www.lrjj.cn P (£) Q (000s)  Q  P mid Q mid P  P  d = 10  2 15 7  = Demand m n  Q = 10  P = –2 Mid P 7 Mid Q 15 Measuring elasticity using the arc method

10 www.lrjj.cn P (£) Q (000s)  Q  P mid Q mid P  P  d = 10  2 15 7  = =  2.33 Demand m n  Q = 10  P = –2 Mid P 7 Mid Q 15 Measuring elasticity using the arc method

11 www.lrjj.cn P  D & Consumer Expenditure Total Consumer Expenditure / Firm’s total revenue TE (TR) = P x Q Applications to pricing decisions

12 www.lrjj.cn Elastic Demand Elasticity greater than 1 ( P  D  Effect of price change –P rises: TE falls –P falls: TE rises

13 www.lrjj.cn P(£) Q (millions of units per period of time) 0 a D Elastic demand between two points Expenditure falls as price rises 4 20 5 10 b Expenditure rises as price falls

14 www.lrjj.cn Inelastic Demand Elasticity less than 1 ( P  D  Effects of a price change –P rises: TE rises –P falls: TE falls

15 www.lrjj.cn a 4 20 P(£) Q (millions of units per period of time) 0 D Expenditure rises as price rises Inelastic demand between two points 8 15 c Expenditure falls as price falls

16 www.lrjj.cn Special cases P  D = 0 (Perfectly Inelastic Demand) P  D =  (Perfectly Elastic Demand) P  D = 1 (Unit Elastic Demand)

17 www.lrjj.cn P2P2 P Q O Q1Q1 P1P1 D b a Perfectly inelastic demand (P  D = 0)

18 www.lrjj.cn Q2Q2 P Q O Q1Q1 P1P1 D a b Perfectly elastic demand (P  D =  )

19 www.lrjj.cn P Q O 40 20 D 100 8 a Unit elastic demand (P  D = 1) b Expenditure stays the same as price changes

20 www.lrjj.cn Price Elasticity of Supply (P  S ) Responsiveness of quantity supplied to a change in price The percentage change in quantity supplied, resulting from a 1% change in price P  S = %  Q S / %  P

21 www.lrjj.cn Price elasticity of supply P Q O P0P0 Q0Q0 S1S1

22 www.lrjj.cn P Q O P1P1 Q2Q2 P0P0 Q0Q0 Q1Q1 S2S2 S1S1 Price elasticity of supply

23 www.lrjj.cn Income elasticity of demand ( Y  D ) Responsiveness of demand to a change in consumer incomes The percentage change in quantity demanded, resulting from a 1% change in consumers income Y  D = %  Q D / %  Y

24 www.lrjj.cn Income elasticity of demand ( Y  D ) Normal goods: –Positive income elasticity –If the income increases (decreases) the quantity demanded increases (decreases) –Example: Clothing, wine Inferior goods: –Negative income elasticity –If the income increases (decreases) the quantity demanded decreases (increases) –Example: public transport

25 www.lrjj.cn Cross-Price Elasticity of Demand ( C  Dab ) The responsiveness of demand for one good to a change in the price of another. The percentage change in quantity demanded of one good, resulting from a 1% change in price of another good. C  Dab = %  Q Da / %  P b

26 www.lrjj.cn Cross-Price Elasticity of Demand ( C  Dab ) Substitutes: –Positive cross-price elasticity –If the price of good B increases the demand for good A increases –Example: hamburgers & burritos Complements: –Negative income elasticity –If the price of good B increases the demand for good A decreases –Example: crude oil & cars

27 www.lrjj.cn Why are elasticity useful? Managers –Price elasticity of demand: Pricing strategy –Cross-price elasticity of demand: Defining the company’s market –Income elasticity: Forecast long-term demand Government policy –Price elasticity of demand: Decision on Tax rate –Cross-price elasticity of demand: Competitive forces in a market


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