Median of Five Numbers Calculator

Find the median (middle value) of exactly five numbers.

Value 1

Value 2

Value 3

Value 4

Value 5

🧮

Enter your values and click Calculate

How It Works

The five input values are placed into an array and sorted in ascending order. Because five is an odd number, there is always a single middle element — the value at index position 2 (the 3rd of 5) in the sorted array. That value is the median. No averaging is needed since an odd count guarantees one unambiguous middle value with two values below it and two values above it. This is a key advantage of five-value datasets over even-sized sets, where the median must be approximated as the average of two central values. The calculator also returns the minimum (first sorted value), maximum (fifth sorted value), and the sum of all five inputs so you have a complete statistical summary alongside the median. The order in which you enter the values does not matter — sorting is handled internally.

Examples

Simple sequence

Finding the median of 10, 20, 30, 40, 50.

Result: The median is 30.

Unsorted values

Median of 5, 100, 3, 77, 42.

Result: Sorted: 3, 5, 42, 77, 100. The median is 42.

Values with an outlier

One extreme value shifts the mean but not the median.

Result: Median = 15. Mean = 51.4 — the outlier inflates the average but not the median.

Frequently Asked Questions

What is the median?

The median is the middle value of a sorted dataset — half the values fall above it and half fall below. For five numbers, it is always the 3rd value after sorting, with no averaging required.

How is median different from average?

The average (mean) sums all values and divides by the count, so a single extreme number can shift it dramatically. The median finds the physical middle of the sorted list and is largely immune to outliers.

Does the order I enter the values matter?

No. The calculator sorts all five values internally before finding the middle, so you can enter them in any order and the result will be the same.