Midrange Calculator
The midrange is one of the simplest measures of central tendency: the value exactly halfway between the smallest and largest numbers in a data set. Paste a list of values, comma, space or line separated, and this calculator returns the midrange along with the minimum, maximum, range and how many values it counted. It is handy for quick estimates, classroom statistics and getting a fast sense of where the center of a small data set sits without sorting or summing everything by hand.
How to calculate the midrange
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1
Enter your numbers
Type or paste your values separated by commas, spaces or new lines. Non-numeric tokens are ignored.
-
2
The tool finds the extremes
It scans the list for the smallest and largest values, then averages the two.
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3
Read the results
The midrange, minimum, maximum, range and count all update instantly as you edit.
The midrange formula
The midrange is the arithmetic mean of the maximum and minimum values in a data set:
midrange = (max + min) / 2
It depends on only two numbers, the two extremes, so it ignores everything in between. That makes it extremely fast to compute, but also very sensitive to outliers: a single unusually large or small value can pull the midrange far away from where most of the data sits.
Worked example
Take the data set 4, 8, 15, 16, 23, 42.
- Minimum = 4
- Maximum = 42
- Range = 42 − 4 = 38
- Midrange = (42 + 4) / 2 = 46 / 2 = 23
Notice the midrange (23) is higher than four of the six values. Because 42 is far from the rest, it drags the midrange upward, a classic sign that the data is skewed.
Midrange vs. other measures of center
| Measure | Formula / rule | Uses outliers heavily? |
|---|---|---|
| Midrange | (max + min) ÷ 2 | Yes, only extremes |
| Mean | sum ÷ count | Yes |
| Median | middle value when sorted | No, very robust |
| Mode | most frequent value | No |
Common pitfalls
- Outliers dominate. Because the midrange uses only the highest and lowest values, one typo (for example
420instead of42) can throw the result off completely. Always scan your data first. - Not the same as the mean. The midrange averages two numbers; the mean averages all of them. They match only for perfectly symmetric data.
- Small samples mislead. With just a few points, the extremes are unstable, so the midrange jumps around. For robust summaries on skewed or noisy data, prefer the median.
Frequently Asked Questions
The midrange is the value halfway between the smallest and largest numbers in a data set, calculated as (maximum + minimum) ÷ 2. It is a quick measure of central tendency based only on the two extreme values.
No. The mean averages every value in the data set, while the midrange averages only the highest and lowest. They are equal only when the data is perfectly symmetric around its center.
Avoid it when your data contains outliers or is strongly skewed, because the midrange reacts to just two values and can be misleading. In those cases the median or a trimmed mean is usually a better summary.
If there is a single value, both the minimum and maximum are that value, so the midrange equals it and the range is 0. The calculator handles this case automatically.
No. The calculation runs in your browser and your numbers are never sent to a server or saved anywhere.
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