Discount and Reverse Price Calculator
Measure the percentage change between the two selling prices.
Calculate how the observed quantity change relates to a price change under your chosen percentage method. Other influences on demand are not controlled, so the result is descriptive rather than a sales forecast.
Measure the observed responsiveness of quantity demanded to a price change between two commercial observations. Choose midpoint or initial-base percentages explicitly, because the denominator convention changes the calculated elasticity.
Subtract initial quantity from final quantity. Divide by either average quantity or initial quantity according to the selected convention.
Apply the same percentage convention to the two prices. A zero price change cannot support an elasticity ratio, even when quantity changed.
Divide the percentage quantity change by the percentage price change. The sign is retained. The revenue comparison separately multiplies each observation's price by its quantity.
Sample inputs demonstrate the method. They are not a forecast or product offer.
Price rises from €10 to €12 and quantity falls from 100 to 80. Midpoint changes are 18.1818% for price and minus 22.2222% for quantity, giving elasticity about minus 1.2222. Revenue changes from €1,000 to €960.
Sample inputs demonstrate the method. They are not a forecast or product offer.
The magnitude describes the relative changes in these observations. A negative result means price and quantity moved in opposite directions; it does not establish that price was the only cause.
Promotions, seasonality, product availability and customer mix may also change demand. This two-point measure does not estimate a statistical demand curve or guarantee results at an untested price.
Initial-base changes depend on which observation is first. The midpoint method uses both observations symmetrically and is useful for larger discrete changes.
Read our calculation and testing approach.