Midrange Calculator

Find the midpoint between the minimum and maximum.

Midrange 13.5
Minimum 4
Maximum 23

Formula: midrange = (min + max) ÷ 2

Step-by-step with your numbers:
1. Values used:
2. Value 1 = 4
3. Value 2 = 8
4. Value 3 = 15
5. Value 4 = 16
6. Value 5 = 23
7.
8. Midrange = 13.5
9. Minimum = 4
10. Maximum = 23
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The midrange is the simple average of the smallest and largest values.

How the Math Works

The midrange calculation identifies the central point between the lowest and highest values in a dataset by taking the simple average of the minimum and maximum numbers. Using the formula midrange = (min + max) ÷ 2, you sum the smallest and largest observed values, then divide by 2 to find their exact midpoint. This provides a quick measure of center that's especially useful when you need a straightforward estimate of where the middle of your data range falls, though it's sensitive to extreme outliers since it only considers the two most distant points in your dataset.

Practical Applications

To use this calculator, simply enter your dataset into the input field and click the calculate button. The calculator will automatically scan your numbers to identify the minimum and maximum values, then apply the midrange formula to compute the result. This is particularly valuable for statistical analysis when you need a rapid estimate of central tendency, quality control processes where you're monitoring ranges rather than distributions, or when comparing the spread of different datasets by examining their midpoints alongside their ranges.

Day-to-Day Use

Midrange calculations appear in everyday situations like determining the typical temperature range for seasonal planning, estimating fair prices when shopping for items with wide price variations, or assessing whether a sports performance falls within an expected range. For example, if you're planning a garden and see daily temperature forecasts ranging from 45°F to 85°F, the midrange of 65°F gives you a practical baseline for planting decisions. It's also helpful for budgeting when expenses vary dramatically—knowing the midrange cost helps set realistic spending expectations.

Worked example

4,8,15,16,23 → (4 + 23)/2 = 13.5.

FAQ

Limitation?

It only uses two values, so outliers distort it heavily.