Percentage difference
Compare two values when neither one is the starting point or baseline.
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When neither number is the "starting point" — two competing prices, two test scores, two cities' rents — percentage difference compares them fairly. It uses the average of both values as the reference, so the answer is the same whichever you enter first.
Compare two values when neither one is the starting point or baseline.
When neither number is the "starting point" — two competing prices, two test scores, two cities' rents — percentage difference compares them fairly. It uses the average of both values as the reference, so the answer is the same whichever you enter first.
Two laptops cost $800 and $950. The absolute difference is $150. Their average is $875. Divide 150 by 875 and multiply by 100: about 17.14% difference.
Use percentage difference when there is no "before" and "after" — just two values to compare. Use percentage change when one value is clearly the starting point.
The formula divides by the average of both values, making it symmetric. Swapping a and b gives the identical answer, unlike percentage change.
The two values are equal. The larger the percentage, the further apart the values are relative to their size.
Yes, when one value is much larger than the other. If a is tiny and b is huge, the difference approaches 200% as a approaches zero.
They are related but not identical. Percent error compares a measured value against a known true value; percentage difference treats both values equally with no "correct" one.