How Discounts, Markups, and Profit Margins Are Actually Calculated
"Markup" and "margin" get used interchangeably in everyday conversation, but confusing the two is one of the most common — and costly — pricing mistakes a small business can make, since they're calculated from different bases entirely.
Calculating a straightforward discount
A percentage discount reduces the original price by that share of itself:
Sale price = Original price × (1 − discount rate)
A ₹2,000 item at 25% off becomes ₹2,000 × 0.75 = ₹1,500.
Stacked discounts don't add up the way people expect
Two discounts of 20% and 10% applied one after another do not equal a flat 30% off. Applying 20% first brings ₹2,000 to ₹1,600; applying 10% to that gives ₹1,440 — a combined discount of 28%, not 30%. Each discount applies to the already-reduced price, not the original.
Markup vs. margin: the mix-up that costs money
| Markup | Margin | |
|---|---|---|
| Calculated on | Cost price | Selling price |
| Formula | (Selling price − Cost) ÷ Cost | (Selling price − Cost) ÷ Selling price |
| Example (₹100 cost, ₹150 sale) | 50% markup | 33.3% margin |
A 50% markup and a 50% margin describe two different selling prices for the same ₹100 cost item — a 50% margin actually requires a ₹200 selling price, not ₹150. Businesses that price using markup when they meant to target a margin (or vice versa) routinely under-price without realizing it.
Working backward from a target sale price
To find the original price before a known discount was applied, divide rather than subtract:
Original price = Sale price ÷ (1 − discount rate)
A ₹1,500 sale price after a 25% discount means the original was ₹1,500 ÷ 0.75 = ₹2,000 — subtracting 25% of ₹1,500 instead would give the wrong answer.
Frequently asked questions
No — stacked percentage discounts compound on the reduced price each time, so two 10% discounts together equal about 19%, slightly less than a flat 20% would be.
Markup is calculated against cost price while margin is calculated against selling price, and since selling price is always higher than cost, the margin percentage will always be lower than the markup percentage for the same item.