Statistics
Mean, Median, or Mode? Choosing the Right Average
Updated October 2, 2026
Published by SolveCalc (Operator of solvecalc.live)
Mean, median, and mode answer different questions. Using the wrong one can make a dataset look typical when it is not—especially when one value is far from the rest.
What each one measures
- Mean — add the values, divide by how many there are. Sensitive to outliers.
- Median — the middle value after sorting (or the mean of the two middle values when the count is even). More resistant to a single extreme.
- Mode — the most frequent value. Useful for categories or repeated scores; a set can have no mode or more than one.
Worked dataset
Scores: 8, 14, 19, 23, 31.
- Mean: sum = 95, count = 5, mean = 19.
- Median: already sorted; middle value = 19.
- Mode: each value appears once — no unique mode.
Check with the Mean, Median and Mode calculator.
When an outlier appears
Same set with one change: 8, 14, 19, 23, 310.
| Measure | Original set | With 310 instead of 31 |
|---|---|---|
| Mean | 19 | 74.8 |
| Median | 19 | 19 |
The mean jumps; the median stays put. If you are describing a “typical” score and one value is extreme, the median often communicates better.
Choosing quickly
- Need a balance of all values (and outliers are rare or meaningful)? Prefer the mean.
- Need a typical middle when the spread is skewed? Prefer the median.
- Need the most common category or repeated score? Prefer the mode.
Related tools and reading
Run your own lists in the Mean, Median and Mode calculator. For percent-change language that often sits next to stats tables, see Percent problems: 5 traps to avoid.