Consider the following demand function: QD = 25/P2. Show that the point elasticity of demand for that function is always equal to −2.
Ed=ΔQΔP×PQE_d= \frac{\Delta Q}{\Delta P}\times \frac{P}{Q}Ed=ΔPΔQ×QP
ΔQΔP=Slopeofthedemandfunction\frac{\Delta Q}{\Delta P}= Slope of the demand functionΔPΔQ=Slopeofthedemandfunction
QD=25P2Q_D= \frac{25}{P^2}QD=P225
QD=25P−2Q_D= 25P^{-2}QD=25P−2
ΔQΔP=−50P−3\frac{\Delta Q}{\Delta P}= -50P^{-3}ΔPΔQ=−50P−3
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