Percentage Difference Between Two Numbers
The percentage difference is a useful way to measure how much two values differ in relative terms. It's commonly used in finance, science, sales analysis, and data comparison. Unlike a simple subtraction, it tells you how big the change is compared to the average of the two numbers.
Examples:
- A = 100, B = 120 → Difference = 18.18%
- A = 75, B = 125 → Difference = 50%
Tips:
- This method compares values relative to their average, not just one of them.
- Useful when there is no clear base value for increase/decrease.
Why It Matters
- It shows the difference as a percentage, making comparison easier.
- It’s unbiased—it treats both values equally, unlike percentage increase/decrease which starts from one number.
- Ideal for comparing test results, prices, measurements, or financial figures.
Formula
The percentage difference between two numbers A and B is calculated as:
Percentage Difference = (|A − B| / Average of A and B) × 100
Where:
- |A − B| is the absolute difference
- Average of A and B = (A + B) / 2
Example Calculations
- A = 100, B = 120 → Difference = 20, Average = 110 → % Difference = 18.18%
- A = 75, B = 125 → Difference = 50, Average = 100 → % Difference = 50%
- A = 0, B = 0 → % Difference = 0%
When to Use Percentage Difference
- To compare two experimental results or scientific measurements.
- To show how two prices vary (e.g., cost at Store A vs Store B).
- To present variance between projected and actual numbers.
Common Misconceptions
- It is not the same as percentage change or increase.
- If you care about “growth from one number,” use percentage increase instead.
- Percentage difference treats both values symmetrically.
Use our Percentage Difference Calculator to compare any two values and understand the real scale of their difference—mathematically accurate, fast, and easy.
Related pages:
- Percentage Calculator
- Percentage of a Number
- What Percent One Number Is of Another
- Percentage Increase Method
- Percentage Decrease Method
- How to Find the Total from a Percentage
- How to Solve Reverse Percentage Problems
- How to Use the Percent per Unit Method
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- Percentage Difference Calculator
- Percentage Change Calculator
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