About the Percentage Calculator
Percentage calculations show up everywhere: discounts on a shopping receipt, interest on a savings account, exam marks, tax adjustments, performance comparisons, and tip estimation. The arithmetic is straightforward but the mental gymnastics — "what is 15% of 280?", "100 is what percentage of 320?", "10 went to 12, what is the percentage increase?" — are surprisingly error-prone under time pressure. A dedicated calculator handles each of the standard percentage questions without ambiguity.
This calculator supports four common operations: percentage of a number (what is X% of N), the percent that one number is of another (X is what % of N), percentage change between two numbers (from A to B), and adding or subtracting a percentage from a number (tax-style adjustments).
The four common percentage questions
Most everyday percentage problems are one of: (1) X% of N — multiply X/100 by N; (2) X is what % of N — divide X by N and multiply by 100; (3) percentage change from A to B — (B − A) / A × 100; (4) add or subtract X% from N — N × (1 ± X/100). Memorising these four removes 90% of percentage confusion.
Percentage points vs. percent change
A frequent source of misreporting in headlines: if interest rates rise from 4% to 5%, that is a 1 percentage point increase, but a 25 percent increase (because 1 is 25% of 4). The two are not interchangeable. When comparing rates, statistics, or shares of a total, be explicit about which form you mean.
How to use the Percentage Calculator
Pick the operation
Choose the calculation you need — percent of a number, one number as a percent of another, percentage change, or add/subtract.
Enter the values
Fill in the two input fields. The result updates instantly; no submit button.
Read both forms
For percentage change, both the absolute and relative differences are shown so you can pick the form that fits your context.
Worked examples
Example 1
Input: 15% of 280
Result: 42
Typical "tip" or "discount" calculation.
Example 2
Input: 100 is what % of 320
Result: 31.25%
Used for budget shares, exam marks, and similar.
Example 3
Input: From 10 to 12
Result: +20%
Increase relative to the starting value of 10.
Example 4
Input: Add 8.5% sales tax to 49.99
Result: 54.24
Adding a percentage is multiplying by 1 + (rate/100).
Real-world use cases
- Calculating tips, discounts, and sales tax at the till.
- Comparing year-over-year growth in business reports.
- Working out exam marks and grade percentages.
- Estimating savings on advertised "% off" sales.
- Calculating commission or bonus amounts as a percentage of revenue.
Tips & common mistakes
- A percentage above 100 simply means more than the original — a 300% increase is four times the starting value.
- Be careful chaining percentage changes: a 10% drop followed by a 10% rise does not return to the original (it lands at 99% of the start).
- When comparing percentages, ensure the bases are the same. "10% of 1000" and "10% of 100" are very different absolute numbers.
Frequently asked questions
How do I find a percentage in my head?
For 10%, move the decimal one place to the left (10% of 245 = 24.5). For 1%, two places (1% of 245 = 2.45). Combine these to get others: 15% = 10% + 5% = 24.5 + 12.25 = 36.75.
What does a negative percentage change mean?
A decrease. From 100 to 80 is −20% (the value fell by 20% of the starting value).
How is percentage change different from percentage points?
Percentage points are an absolute difference between two percentages; percentage change is the relative change. From 4% to 5% is +1 percentage point and +25% relative change.
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Last updated: June 2026 · All processing happens locally in your browser.