Mean, Median & Mode Calculator

Paste any list of numbers to get mean, median, sum, min, and max instantly.

Result

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Average (Mean)
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Median
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Sum
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Count
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Minimum
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Maximum
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Formula: Sum ÷ Count

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What This Calculator Does

The Average Calculator computes the mean, median, sum, count, minimum, and maximum of any list of numbers in a single step. Type values separated by commas, paste a column from a spreadsheet, or enter them one per line. The calculator handles all three formats automatically.

Most average calculators return only the mean. This tool returns six measurements at once, giving you a complete picture of your dataset rather than a single number. The mean and median together tell you whether the data is skewed. The minimum and maximum immediately show the range. All six values are displayed in one result set, so you do not need to run the calculation multiple times for different outputs.

Mean vs Median: Which One to Use

The mean and median are both measures of the centre of a dataset, but they behave very differently when extreme values are present.

The mean gives equal weight to every number in the list. One very large or very small value pulls it significantly in that direction. If a class of 30 students scored between 50 and 72, but one student scored 98, the class mean rises noticeably even though 29 out of 30 students scored below it.

The median is the middle value after sorting. It is unaffected by outliers. In the same class, the median stays within the 50 to 72 range regardless of the one high scorer. This makes it a more accurate representation of what the typical student achieved.

When Mean Is the Right Choice

Use the mean when the data is relatively uniform and outliers are unlikely or not present. Temperature readings over a week, production counts per shift, and time taken to complete a task are all well-suited to the mean because the values tend to cluster around a central point without extreme outliers.

When Median Is the Right Choice

Use the median when the dataset is skewed or contains known outliers. Salary and income data is the most cited example: a small number of very high earners can push the mean salary well above what the majority of people actually earn. The median household income is a far more representative figure. House prices, medical expenses, and e-commerce transaction values carry the same property.

Reading Both Together

Comparing the mean and median gives you a quick skew test. If the mean is higher than the median, the dataset is skewed toward high values — a few large numbers are pulling the average up. If the mean is lower than the median, there are a few small outliers pulling it down. When mean and median are close to each other, the distribution is roughly symmetrical.

Formulas and Example

Mean = Sum of all values ÷ Count of values

For the median, the algorithm has two steps:

  1. Sort all values from lowest to highest.
  2. If the count is odd: the median is the middle value. If the count is even: the median is the average of the two middle values.

Example: Exam scores across 7 subjects

Scores: 67, 45, 82, 54, 71, 38, 60

Sorted: 38, 45, 54, 60, 67, 71, 82

Count: 7  |  Sum: 417

Mean = 417 ÷ 7 = 59.57

Median = 60 (the 4th value out of 7)  |  Min: 38  |  Max: 82

The mean (59.57) and median (60) are close, which suggests the scores are fairly evenly spread with no extreme outlier pulling the average in either direction.

The calculator handles the sorting and both median cases automatically.

Real-World Use Cases

Student exam performance — Paste your marks across subjects to see your mean score at a glance. The minimum and maximum immediately identify your weakest and strongest subject. If you scored 38 in one paper and 82 in another, the mean alone (59.57) hides that 44-point spread — the min and max make it visible.

Monthly household expenses — Paste 12 months of expense figures to find your average monthly spend. The median tells you what a typical month looks like, while the maximum flags which month was an outlier (a holiday, a repair bill, or a large purchase). This helps you build a realistic monthly budget rather than one based on a single month.

Team performance reviews — Enter individual scores for a team across a rating period to see the group mean and identify who sits at the extremes via min and max. If the mean is 7.2 but the median is 6.5, a small number of high performers are skewing the group average upward and may be masking underperformance in the rest of the team.

Investment return history — Paste annual returns across multiple years or across multiple instruments to get a quick statistical snapshot. A mean of 14% alongside a min of -18% and a max of 42% tells a very different story from a fund that delivered a mean of 12% with a min of 7% and a max of 18%.

For comparing percentage figures specifically — such as survey results or growth rates across categories — our Average of Percentages Calculator is purpose-built for that use case.

Frequently Asked Questions

Add all the values together and divide by the count. This is the arithmetic mean. For example, the average of 12, 25, 18, and 31 is (12 + 25 + 18 + 31) ÷ 4 = 86 ÷ 4 = 21.5. Paste any list into this calculator to get the result instantly without manual addition.
The mean adds all values and divides by the count, giving equal weight to every number including outliers. The median is the middle value when the list is sorted, and it is unaffected by extreme values. For the dataset 10, 12, 14, 16, and 98, the mean is 30 but the median is 14 — a large gap caused by the single high value of 98.
Use median when the dataset contains outliers or is skewed. Income data is the classic case: a few very high earners push the mean above what most people actually earn, making the median household income a far more representative figure. The same applies to house prices, medical costs, and any dataset where extreme values at the top or bottom are common.
When the count is even, the median is the average of the two middle values after sorting. For the dataset 10, 20, 30, 40, the two middle values are 20 and 30, so the median is (20 + 30) ÷ 2 = 25. The calculator handles this automatically.
Yes. Copying a column from a spreadsheet and pasting it into the input box works directly. Both Excel and Google Sheets copy column data with newline characters between rows, which this calculator treats as separators. You do not need to reformat the data before pasting.
Yes. The calculator handles integers and decimals freely mixed in the same list. Entering 8.5, 7, 9.25, 6.75 is valid and gives a mean of 7.875, a median of 7.75, and a sum of 31.5. There is no need to round your values before entering them.
The calculator uses standard floating-point arithmetic. Results are displayed to two decimal places. For datasets with many values carrying several decimal places, minor floating-point rounding can occur in the final displayed digit, but this is not meaningful for exam scores, expense tracking, or most practical applications.
The sum is the total of all values added together. The average (mean) is the sum divided by the count. The sum grows with every value added to the list; the average adjusts for the number of values, making it comparable across lists of different lengths. Both are shown in the results so you have both figures without a second calculation.