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Type or paste numbers separated by commas, spaces, or new lines. Examples: 12, 15, 18 or a column like 3.2↵4.1↵5.0.
Paste a list of numbers and instantly calculate the mean (also called the arithmetic average). You’ll also get a clear, step-by-step breakdown and helpful extra stats like count, sum, minimum, and maximum — perfect for homework, reports, and quick checks.
Type or paste numbers separated by commas, spaces, or new lines. Examples: 12, 15, 18 or a column like 3.2↵4.1↵5.0.
The mean is one of the most common ways to summarize a set of numbers with a single value. In everyday language, it’s the average. You calculate it by adding up all values in the data set and dividing by how many values there are.
People use the mean because it’s fast, intuitive, and works well when your values are fairly balanced. For example, if you want the average quiz score for a class, the mean gives a clean snapshot. If you want the average number of steps you walk per day in a week, the mean gives a simple “typical day” estimate.
But the mean has a personality: it cares about every number. That’s great when the data is stable, but it can be misleading when there are extreme values (called outliers). Imagine five friends compare how much they spend on lunch: $10, $12, $11, $9, and one person spends $70. The mean jumps up, even though most people spent around $10–$12. In cases like that, the median (the middle value) is often a better “typical” number.
This Mean Calculator is designed to be practical: it computes the average instantly, shows the arithmetic behind it, and optionally displays supporting stats (count, sum, min, max) so you can sanity-check the result.
If your data set has n values: x1, x2, …, xn, the arithmetic mean is:
Mean = (x1 + x2 + … + xn) ÷ n
Another way you’ll see it in statistics is with a bar over x: x̄ = (Σx) / n. The symbol Σ (“sigma”) just means “sum of.”
When you click Calculate Mean, the calculator reads your pasted list and extracts valid numbers. It accepts commas, spaces, tabs, and new lines, so you can paste from spreadsheets or CSV-like lists. Then it follows the classic mean recipe:
The calculator also finds the minimum and maximum values so you can quickly check your spread. For many real-life lists, seeing count and sum is helpful: if the count looks wrong, you can immediately tell you pasted extra values or missed a row.
Data: 10, 12, 14, 16
Interpretation: if those four numbers were “shared evenly,” each would be 13.
Data: 3.2, 4.1, 5.0
Data: -2, 6, 8
Data: 10, 12, 11, 9, 70
Most values were around 10–12, but the 70 pulls the mean up to 22.4. In a case like this, it’s smart to also check the median for a “typical” value.
Use the mean when your data is fairly consistent and you want one number that represents the overall level. Common examples include:
If your data is heavily skewed (lots of small values and a few huge ones), consider other summaries such as the median, percentiles, or even a trimmed mean (which excludes extreme ends).
This calculator helps by showing sum and count, so you can spot issues immediately.
In everyday use, yes. “Average” usually means the arithmetic mean: add everything and divide by how many values. In statistics, “average” can also refer to other centers like the median, so it’s good to specify “mean” when you can.
The mean is the arithmetic average. The median is the middle value when sorted. The mode is the most frequent value. If your data has outliers, the median can represent “typical” better than the mean.
For a regular arithmetic mean, it will always be between the minimum and maximum values. If you ever see a mean outside that range, something is wrong with the inputs or the calculation.
If the percentages are all equally weighted (same importance), you can average them normally. If some percentages represent different group sizes, you need a weighted mean. (Example: averaging class scores where one class has 10 students and another has 40.)
Rounding changes the displayed value, but the underlying mean is the same. For accuracy, compute with full precision and round only at the end.
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Mean is usually just the first step. Depending on your assignment, you might also need the median, standard deviation, z-scores, or percentiles. Here are a few good follow-up tools:
Want a fast sanity check? Make sure your mean sits between the minimum and maximum values.
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