Mean, Median, Mode Calculator

  • Enter your data as a comma-separated list or a frequency distribution.
  • Check the "Input as Frequency Distribution" box if applicable.
  • Click the "Calculate" button to calculate Mean, Median, Mode, Variance, and Standard Deviation.
  • View the results below along with a histogram chart.
  • The calculation history is displayed at the bottom.
  • Click the "Clear" button to reset the results and chart.
  • Click the "Copy" button to copy the results to the clipboard.






Standard Deviation:

Calculation History

    A Mean, Median, and Mode Calculator is a statistical tool designed to compute the three measures of central tendency: mean (average), median (middle value), and mode (most frequent value) from a given set of data. These measures are crucial in data analysis, helping to summarize a large set of numbers by identifying the center point or the typical value in the dataset.

    Concept of Mean, Median, and Mode

    Mean (Average)

    The mean is the most common measure of central tendency. It is calculated by adding up all the numbers in a dataset and then dividing by the count of the numbers. The formula for mean (μ) for a set of numbers x1, x2, …, xn is:

    Mean (μ) = (Sum of all numbers) / (Count of numbers)

    Median (Middle Value)

    The median is the middle value in a dataset when the numbers are arranged in ascending or descending order. If the dataset has an odd number of observations, the median is the middle number. If the dataset has an even number of observations, the median is the average of the two middle numbers. There’s no algebraic formula for calculating the median; it’s more of a positional measure.

    Mode (Most Frequent Value)

    The mode is the number that appears most frequently in a dataset. A dataset may have one mode, more than one mode, or no mode at all (when no number repeats).

    Benefits of Mean, Median, and Mode Calculator

    1. Simplification of Data: These measures simplify complex datasets, making it easier to understand and communicate the data’s characteristics.
    2. Comparative Analysis: They are fundamental in comparative studies, allowing researchers to compare central tendencies of different datasets.
    3. Identifying Skewness: The relationship between mean, median, and mode can indicate the skewness of the dataset. If the mean is greater than the median, the data might be right-skewed, and vice versa.
    4. Data Summarization: They provide a summary of the data, useful in various fields like economics, business, psychology, and more.
    5. Decision Making: They assist in decision-making processes by providing a statistical basis for making projections and understanding trends.

    Interesting Facts about Mean, Median, and Mode

    1. Resistant Measures: Median and mode are considered resistant measures, meaning they are less affected by outliers and skewed data than the mean.
    2. Historical Context: The concepts of mean, median, and mode date back to ancient times, with their uses documented in works by early statisticians and mathematicians.
    3. Applications Across Fields: These measures are universally applicable across various fields, including but not limited to finance, sociology, meteorology, and psychology.
    4. Skewness and Kurtosis: The mean is greatly influenced by outliers and can significantly change with the inclusion or exclusion of extreme values, which is not the case with median and mode.


    The Mean, Median, and Mode Calculator is an invaluable tool in the realm of statistical analysis. By providing a comprehensive view of the central tendency of a dataset, it allows for a nuanced understanding of the data’s distribution. Whether it is in academic research, market analysis, or any other field that relies on data interpretation, the use of these measures facilitates informed decision-making and contributes to a deeper understanding of the underlying phenomena.

    Last Updated : 17 January, 2024

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