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Elasticity Suppose that a particular variable (B) depends on another variable (A) B = f(A…) We define the elasticity of B with respect to A as The elasticity.

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Presentation on theme: "Elasticity Suppose that a particular variable (B) depends on another variable (A) B = f(A…) We define the elasticity of B with respect to A as The elasticity."— Presentation transcript:

1 Elasticity Suppose that a particular variable (B) depends on another variable (A) B = f(A…) We define the elasticity of B with respect to A as The elasticity shows how B responds (ceteris paribus) to a 1 percent change in A

2 Price Elasticity of Demand The most important elasticity is the price elasticity of demand measures the change in quantity demanded caused by a change in the price of the good E P will generally be negative except in cases of Giffen’s paradox

3 Distinguishing Values of E P Value of E P at a Point Classification of Elasticity at This Point E P < -1Elastic E P = -1Unit Elastic E P > -1Inelastic

4 Price Elasticity and Total Expenditure Total expenditure on any good is equal to Total Expenditure = PQ Using elasticity, we can determine how total expenditure changes when the price of a good changes

5 Price Elasticity and Total Expenditure Responses of PQ Demand Price Increase Price Decrease ElasticFallsRises Unit Elastic No Change InelasticRisesFalls

6 Income Elasticity of Demand The income elasticity of demand (E I ) measures the relationship between income changes and quantity changes Normal goods  E I > 0 Luxury goods  E I > 1 Inferior goods  E I < 0

7 Cross-Price Elasticity of Demand The cross-price elasticity of demand (E Q,P’ ) measures the relationship between changes in the price of one good and and quantity changes in another Gross substitutes  E Q,P’ > 0 Gross complements  E Q,P’ < 0

8 Linear Demand Q = a + bP + cI + dP’ where: Q = quantity demanded P = price of the good I = income P’ = price of other goods a, b, c, d = various demand parameters

9 Linear Demand Q = a + bP + cI + dP’ Assume that:  Q/  P = b  0 (no Giffen’s paradox)  Q/ I = c  0 (the good is a normal good)  Q/  P’ = d ⋛ 0 (depending on whether the other good is a gross substitute or gross complement)

10 Linear Demand If I and P’ are held constant at I * and P’*, the demand function can be written Q = a’ + bP where a’ = a + c I * + dP’* Note that this implies a linear demand curve Changes in I or P’ will alter a’ and shift the demand curve

11 Linear Demand Along a linear demand curve, the slope (  Q/  P) is constant the price elasticity of demand will not be constant along the demand curve As price rises and quantity falls, the elasticity will become a larger negative number (b < 0)

12 Linear Demand Q P -a’/b a’ E P < -1 E P = -1 E P > -1 Demand becomes more elastic at higher prices


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