Economics, 3rd Edition


Price elasticity of demand



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Price elasticity of demand

P



Qd

×

1

ΔP

ΔQd



 

(2)

Using either equation 1 or equation 2 will lead to the same answer (the difference will be taking into 

account the negative sign, which as we have seen can be dropped when we are referring to absolute 

numbers).

Using calculus we get the following formula:

Price elasticity of demand

P



Qd

×

d



Qd

d

P

This considers the change in quantity and the change in price as the ratio tends to the limit, in other words 

how quantity demanded responds to an infinitesimally small change in price.

The Variety of Demand Curves

Because the price elasticity of demand measures how much quantity demanded responds to changes in 

the price, it is closely related to the slope of the demand curve. The following heuristic (rule of thumb), 

is a useful guide: the flatter the demand curve that passes through a given point, the greater the price 

elasticity of demand. The steeper the demand curve that passes through a given point, the smaller the 

price elasticity of demand.

Figure 4.1 shows five cases, each of which uses the same scale on each axis. This is an important point to 

remember because simply looking at a graph and the shape of the curve without recognizing the scale can 

result in incorrect conclusions about elasticity. In the extreme case of a zero elasticity shown in panel (a),  

demand is perfectly inelastic, and the demand curve is vertical. In this case, regardless of the price, the 

quantity demanded stays the same. Panels (b), (c) and (d) present demand curves that are flatter and 

flatter, and represent greater degrees of elasticity. At the opposite extreme shown in panel (e), demand is 



perfectly elastic. This occurs as the price elasticity of demand approaches infinity and the demand curve 

becomes horizontal, reflecting the fact that very small changes in the price lead to huge changes in the 

quantity demanded.


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