The price after a percentage off — and, in the second mode, the original price when all you have is the sale tag.
Result
Percentage points—
Difference—
Everything is worked out in your browser. Nothing is sent anywhere.
The price before the discount is not the price plus the discount
A jacket is £170 after 15% off. What did it cost? Adding 15% to 170 gives £195.50, and it is wrong. The 15% was taken off the original price, not off 170. The right sum is 170 ÷ 0.85 = £200 — and the difference of £4.50 is the discount on the discount.
This is the same asymmetry that makes stacked discounts smaller than they look. "30% off, then a further 20% off" is not 50% off. It is 0.7 × 0.8 = 0.56, so 44% off. The second discount applies to the already-reduced price, which is why shops are happy to advertise them together.
A discount of more than 100% is arithmetically fine and commercially odd: the result goes negative, meaning the shop pays you. The calculator will show it rather than silently clamping to zero, because a tool that hides the answer is harder to trust than one that shows a strange one.
Frequently asked questions
How do I find the original price before a discount?
Divide the sale price by (100 − discount) ÷ 100. For £170 after 15% off: 170 ÷ 0.85 = £200. Do not add the percentage back — that gives a smaller, wrong answer, because the percentage was of the larger original number.
Do two discounts add up?
No, they multiply. 30% off followed by 20% off leaves 0.7 × 0.8 = 0.56 of the price, which is 44% off rather than 50%. Applying them in the other order gives exactly the same result, so it never matters which coupon goes first.
How much am I actually saving?
The saving is the original price minus the sale price. As a percentage of what you pay rather than of the original, it looks bigger: saving £30 on a £200 jacket is 15% of the original and 17.6% of the £170 you handed over. Retail always quotes the first.
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