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Average (Mean) Calculator

Calculate the mean, median, mode, sum, and count from a list of numbers. Just paste or type your values.

Enter your values

Result

Mean (Average)
14.75
Median
14.5
Mode
No mode (all unique)
Sum
118
Count
8
Range
14
Quick answer

The average (mean) of a list of numbers is the sum divided by how many numbers there are. The calculator goes beyond that — it also returns the median, mode, sum, range, and count, giving you a more complete statistical snapshot of any data set you paste in.

What is Average (Mean) Calculator?

When people say 'average', they usually mean the arithmetic mean — sum divided by count. But statisticians use three measures of central tendency that each tell a different story. The mean is sensitive to outliers (one billionaire in a list of 99 ordinary salaries pulls the mean way up). The median (middle value when sorted) ignores extremes. The mode (most-repeated value) shows the typical instead of the average.

Real-world example: in a class of 10 students, nine score 60 marks and one scores 0. The mean is 54 — but no student actually scored 54. The median is 60 (the more honest 'typical'). The mode is also 60 (most common). Only the mean is misleading.

The calculator shows all three so you can pick what fits. Add range (max − min) and you have a complete picture: what is the typical value, how spread out is the data, and is it skewed by extremes?

Mean, median, mode, range

Each statistic is computed from the parsed numbers in your input string. Numbers are extracted by splitting on commas or whitespace, ignoring anything that does not parse as a number.

Formula
Mean = Σ x ÷ n Median = middle value when sorted (or average of two middle values if n is even) Mode = most-frequent value Range = max − min
x
Each numberindividual data points in your list
n
Counttotal number of values
Worked example
Values12, 15, 8, 22, 17, 14, 19, 11
Sum = 118
Count = 8
Mean = 118 / 8 = 14.75
Sorted: 8, 11, 12, 14, 15, 17, 19, 22
Median = (14 + 15) / 2 = 14.5
All values unique → no mode
Mean: 14.75 • Median: 14.5 • Range: 14

How to use this calculator

Paste or type any list of numbers. Use commas or spaces between them — the calculator handles either.

  1. Enter your data

    Paste numbers from a spreadsheet column or type them with commas. Negative numbers, decimals, and large values all work.

  2. Read the central tendency

    Mean, median, mode are shown together. Each measures the 'centre' of the data in a different way.

  3. Check the spread

    Range tells you how wide the data is. A small range means tightly clustered values; a large range suggests outliers or natural variation.

Practical uses

Class averages

Paste student scores to find class mean, median, and identify if a few low scorers are pulling the mean down.

Sales performance

Compare a salesperson's monthly numbers — mean shows performance, range shows consistency.

Survey responses

Pasting numerical ratings (1-5) gives the typical response and highlights polarisation.

Lab readings

Run a measurement multiple times and use the mean to reduce error. The range also indicates measurement precision.

Salary research

When data is salary-related, prefer median over mean — high earners skew the mean upward.

Common mistakes to avoid

Using mean for income or housing data

Median is far more representative for these because of long-tail distributions. A few billionaires can shift mean income by 20% with zero effect on median.

Ignoring outliers

Single extreme values can dominate the mean. Inspect the data first — if outliers are errors, remove them; if real, use median.

Mistaking mode for typical when data is uniform

If every value is different, mode tells you nothing. Rely on mean and median in that case.

Glossary

Mean (Arithmetic Mean)
Sum of all values divided by the count. The most common 'average'.
Median
The middle value when data is sorted. Resistant to outliers.
Mode
The most frequently occurring value. Useful for categorical or repeating data.
Range
The difference between the maximum and minimum values. A simple measure of spread.
Outlier
An extreme value much higher or lower than the rest. Heavily influences the mean.
Disclaimer: Results are estimates based on the inputs you provide. They are not professional advice. For consequential decisions — financial, tax, medical, or legal — verify with a qualified professional.

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