Price elasticity of demand
- Price elasticity (midpoint)
- E = (ΔQ/Q̄)/(ΔP/P̄)
- Elastic / inelastic
- |E| > 1 elastic, |E| < 1 inelastic
- Revenue
- TR = P·Q
Formula sheets, the key method steps for every topic and 4 practice problems, with full solutions at the back.
A product sells 10 000 units per month at €15. Its price elasticity of demand is −2. The firm changes the price by +10%. Assuming %ΔQ = E·%ΔP, by how much ΔR does monthly revenue change?
The demand for a product is Q = 2000 − 50P, with P in euros. At which price P is the price elasticity of demand equal to −0.25?
A per-unit tax is placed on a good with very inelastic demand and elastic supply. Who bears most of the tax burden?
According to prospect theory (Kahneman and Tversky), people typically:
Answer: ΔR = −18000 €
Price elasticity of demand measures how strongly the quantity demanded reacts to price: E = (% change in quantity)/(% change in price). It is negative for normal goods. |E| > 1 is elastic (revenue falls when price rises), |E| < 1 is inelastic.
|E| > 1: demand is elastic.
Answer: P = 8 €
Price elasticity of demand measures how strongly the quantity demanded reacts to price: E = (% change in quantity)/(% change in price). It is negative for normal goods. |E| > 1 is elastic (revenue falls when price rises), |E| < 1 is inelastic.
Check: Q = 1600, E = −50·8/1600 = −0.25.
Answer: B · Consumers
The tax burden falls mainly on the side of the market that is less elastic; here buyers cannot cut back, so the price they pay rises by most of the tax.
Answer: D · Feel losses more strongly than equal-sized gains
The value function is steeper for losses than for gains and is measured relative to a reference point, explaining behaviour that expected utility theory struggles with.
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