Chapter Fourteen Consumer’s Surplus. Monetary Measures of Gains-to- Trade  You can buy as much gasoline as you wish at $1 per gallon once you enter the.

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Chapter Fourteen Consumer’s Surplus

Monetary Measures of Gains-to- Trade  You can buy as much gasoline as you wish at $1 per gallon once you enter the gasoline market.  Q: What is the most you would pay to enter the market?

 A: You would pay up to the dollar value of the gains-to-trade you would enjoy once in the market.  How can such gains-to-trade be measured? Monetary Measures of Gains-to- Trade

 Three such measures are: Consumer’s Surplus Equivalent Variation, and Compensating Variation.  Only in one special circumstance do these three measures coincide. Monetary Measures of Gains-to- Trade

 Suppose gasoline can be bought only in lumps of one gallon.  Use r 1 to denote the most a single consumer would pay for a 1st gallon -- call this her reservation price for the 1st gallon.  r 1 is the dollar equivalent of the marginal utility of the 1st gallon. $ Equivalent Utility Gains

 Now that she has one gallon, use r 2 to denote the most she would pay for a 2nd gallon -- this is her reservation price for the 2nd gallon.  r 2 is the dollar equivalent of the marginal utility of the 2nd gallon. $ Equivalent Utility Gains

 Generally, if she already has n-1 gallons of gasoline then r n denotes the most she will pay for an nth gallon.  r n is the dollar equivalent of the marginal utility of the nth gallon. $ Equivalent Utility Gains

 r 1 + … + r n will therefore be the dollar equivalent of the total change to utility from acquiring n gallons of gasoline at a price of $0.  So r 1 + … + r n - p G n will be the dollar equivalent of the total change to utility from acquiring n gallons of gasoline at a price of $p G each. $ Equivalent Utility Gains

 A plot of r 1, r 2, …, r n, … against n is a reservation-price curve. This is not quite the same as the consumer’s demand curve for gasoline. $ Equivalent Utility Gains

r1r1 r2r2 r3r3 r4r4 r5r5 r6r6

 What is the monetary value of our consumer’s gain-to-trading in the gasoline market at a price of $p G ? $ Equivalent Utility Gains

r1r1 r2r2 r3r3 r4r4 r5r5 r6r6 pGpG $ value of net utility gains-to-trade

 Now suppose that gasoline is sold in half-gallon units.  r 1, r 2, …, r n, … denote the consumer’s reservation prices for successive half-gallons of gasoline.  Our consumer’s new reservation price curve is $ Equivalent Utility Gains

r1r1 r3r3 r5r5 r7r7 r9r9 r pGpG $ value of net utility gains-to-trade

 Finally, if gasoline can be purchased in any quantity then... $ Equivalent Utility Gains

Gasoline ($) Res. Prices pGpG Reservation Price Curve for Gasoline $ value of net utility gains-to-trade

 Unfortunately, estimating a consumer’s reservation-price curve is difficult,  so, as an approximation, the reservation-price curve is replaced with the consumer’s ordinary demand curve. $ Equivalent Utility Gains

 A consumer’s reservation-price curve is not quite the same as her ordinary demand curve. Why not?  A reservation-price curve describes sequentially the values of successive single units of a commodity.  An ordinary demand curve describes the most that would be paid for q units of a commodity purchased simultaneously. Consumer’s Surplus

 The difference between the consumer’s reservation-price and ordinary demand curves is due to income effects.  But, if the consumer’s utility function is quasilinear in income then there are no income effects and Consumer’s Surplus is an exact $ measure of gains-to-trade. Consumer’s Surplus

 The change to a consumer’s total utility due to a change to p 1 is approximately the change in her Consumer’s Surplus. Consumer’s Surplus

p1p1 CS before p 1 (x 1 )

Consumer’s Surplus p1p1 CS after p 1 (x 1 )

Consumer’s Surplus p1p1 Lost CS p 1 (x 1 ), inverse ordinary demand curve for commodity 1.

 Changes in a firm’s welfare can be measured in dollars much as for a consumer. Producer’s Surplus

y (output units) Output price (p) Marginal Cost

Producer’s Surplus y (output units) Output price (p) Marginal Cost Revenue =

Producer’s Surplus y (output units) Output price (p) Marginal Cost Variable Cost of producing y’ units is the sum of the marginal costs

Producer’s Surplus y (output units) Output price (p) Marginal Cost Variable Cost of producing y’ units is the sum of the marginal costs Revenue less VC is the Producer’s Surplus.