A
--
--
Formula: Percent difference = |A − B| / ((|A| + |B|) / 2) × 100
Percent Difference
--
A
B
|A − B|
Percent
Enter two numbers, A and B. The tool divides the absolute gap by the average of their absolute values, then multiplies by 100.
Percent difference = |A − B| / ((|A| + |B|) / 2) × 100. For 50 and 60, the gap is 10 and the average is 55, so the result is about 18.18%. Swapping A and B does not change it.
These use the same average-based formula as the tool above.
| A | B | |A − B| | Percent |
|---|---|---|---|
| 50 | 60 | 10 | 18.181818% |
| 80 | 100 | 20 | 22.222222% |
| 100 | 100 | 0 | 0% |
| 10 | 20 | 10 | 66.666667% |
| 0 | 10 | 10 | 200% |
Neither number is treated as the original. Both contribute to the denominator.
The result is never negative. 50 to 60 and 60 to 50 are the same percent difference.
Growth from 50 to 60 is 20%. Percent difference for the same pair is about 18.18%.
That ring is only a scale. A result such as 200% is still shown in the number.
Percent difference compares two numbers against their average, not against just one of them. The formula is |A − B| ÷ ((|A| + |B|) / 2) × 100. For 50 and 60, the result is about 18.18%.
No. Percent change from 50 to 60 is (60 − 50) / 50 × 100 = 20%. Percent difference uses the average of 50 and 60 as the base, so it is 10 / 55 × 100 ≈ 18.18%. Use percent change when one value is the starting point.
No. The formula uses absolute values, so 50 and 60 give the same percent difference as 60 and 50. There is no positive or negative direction.
Yes. 0 and 10 give 200%, because the gap is twice their average. The circle stops at 100% only as a visual scale. The percent shown in the result is not capped.
The difference is 0, so the percent difference is 0%. If only one number is zero, the result is 200%, because the average is half of the non-zero number.
Use it when neither number is the official starting value, such as two lab readings, two quoted prices, or two estimates. If you are measuring growth from an old value to a new value, percent change is the better formula.
This is the symmetric percent difference. It is not percent increase or percent decrease from a starting value.