They answer different questions

Percentage change and percentage difference are not interchangeable. Each answers a distinct question, and using the wrong one leads to a misleading number.

  • Percentage change answers: "How much did this value change from before to after?" It requires a direction and a baseline -- an original value and a new value. The answer can be positive (increase) or negative (decrease).
  • Percentage difference answers: "How much do these two values differ from each other, without picking a winner?" It treats both values equally by using their average as the reference point. The answer is always positive.

Formulas side by side

Percentage change:

Change % = (New Value - Original Value) / |Original Value| x 100

The original value is the baseline. The sign tells the direction: positive means increase, negative means decrease.

Percentage difference:

Difference % = |A - B| / ((A + B) / 2) x 100

The average of the two values serves as the neutral reference. There is no original and no new -- just two values being compared symmetrically.

Worked example: the same numbers, different results

Last year a store earned $80,000. This year it earned $100,000. Let us calculate both measures.

Percentage change (increase)

(100,000 - 80,000) / 80,000 x 100 = 25%

The revenue increased by 25% relative to last year. This makes sense because we identified last year as the baseline.

Percentage difference

|80,000 - 100,000| / ((80,000 + 100,000) / 2) x 100 = 20,000 / 90,000 x 100 ≈ 22.2%

The two revenues differ by about 22.2% relative to their average. There is no "before" and "after" -- just two revenue figures being compared.

Same two numbers. Different question. Different answer.

When to use percentage change

Use percentage change when:

  • You have a clear timeline: last month vs this month, last year vs this year, before vs after.
  • One value is the starting point and the other is the result.
  • You need to know the direction of the change -- did it go up or down?
  • You are tracking growth rates, inflation, stock performance or year-over-year comparisons.

Example: "Our user base grew from 5,000 to 7,500 -- a 50% increase."

When to use percentage difference

Use percentage difference when:

  • Neither value is more "original" than the other. They are two independent measurements.
  • You are comparing two measurements of the same quantity taken by different methods or instruments.
  • You want a symmetric comparison -- swapping A and B should not change the result.
  • You are comparing two groups, two products or two alternatives where there is no natural baseline.

Example: "Lab A measured the concentration at 40 mg/L and Lab B measured 60 mg/L -- a 40% difference."

Why the distinction matters

If you compare two values using percentage change but pick the wrong baseline, you get two different results depending on which value you treat as original. Going from 80 to 100 is a 25% increase, but going from 100 to 80 is a 20% decrease. That asymmetry is correct when there is a real timeline, but it is arbitrary and misleading when the two values are peers.

Percentage difference solves this by always giving the same result regardless of order. Use it when the question is about similarity or divergence, not about growth or decline.

Try both methods on your own numbers.