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Percentage Calculator

Answer the three questions people actually ask about percentages — what is X% of Y, what percent is X of Y, and what changed by how much.

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How it works

A compact workflow from input to download.

1

Pick the question

Choose which of the standard percentage problems you are solving.

2

Enter your numbers

Fill in the two values the question needs.

3

Read the answer

The result appears instantly, with the working shown so you can check it.

Frequently asked questions

How do I find X% of Y?
Multiply Y by X and divide by 100. So 15% of 240 is 240 × 15 ÷ 100 = 36. A useful mental shortcut: 10% is just the number with the decimal point moved one place left, and you can build most percentages from 10%, 5% and 1%.
How do I express one number as a percentage of another?
Divide the part by the whole and multiply by 100. If 37 people out of 250 responded, that is 37 ÷ 250 × 100 = 14.8%.
What is the difference between percentage points and percent?
This distinction matters and is routinely botched in news reporting. If an interest rate rises from 2% to 3%, that is a rise of one percentage point — but it is a 50% increase in the rate itself. Both statements are true and they describe the same change. Conflating them is how headlines end up wildly misleading.
Are my numbers sent anywhere?
No. Every calculation runs in JavaScript inside your own browser — nothing is uploaded, logged or stored. Your figures, including financial and health details, never leave your device.

Percentages are ratios in disguise

The word comes from the Latin per centum, meaning 'by the hundred', and that is all a percentage is — a ratio expressed with the denominator fixed at 100. The reason this is so useful is comparability. A ratio of 37 out of 250 and a ratio of 61 out of 400 are genuinely hard to compare at a glance; convert both to percentages, 14.8% and 15.25%, and the comparison is instant. Fixing the denominator strips away the differing sizes of the things being compared and leaves only the proportion, which is exactly why percentages are the lingua franca of statistics, finance, discounts, test scores and opinion polls.

The trap of percentages of percentages

A percentage always refers to some base, and an enormous amount of confusion comes from losing track of which base. If a price rises 50% and then falls 50%, you do not return to where you started — 100 becomes 150, and 50% of 150 is 75, so you end up 25% below the original price. The rise and fall were percentages of different bases. The same asymmetry means a stock that loses 50% must gain 100% just to break even. It is why a shop offering '50% off, then a further 20% off' is not offering 70% off but 60%. Whenever percentages are chained, ask what each one is a percentage of, because the answer is rarely the same number twice.