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  1. Averages from frequency tables. We use frequency tables to find descriptive statistics. These are values which help describe the set of data such as the mean, median and mode of a set of data. For example, A frequency table showing the ages of 25 students on a college course. The mode is 18 . The median is the 13^{th} value which is 18

  2. Using the frequency table, the number of children is the total of all the frequencies. To find the mean age, use a calculator to divide the total age of all the children (168) by how many children ...

  3. Dec 1, 2021 · This video shows how to find the range from a frequency table.

  4. Frequency distribution table. This calculator will create a frequency distribution table by grouping and tallying up the number of times a number appears in the sample data provided. Once this frequency distribution is constructed, depending on whether or not you checked the option for it, you will also see the construction of the relative and ...

  5. An interactive grouped frequency table. Click the tiles to hide or reveal their values.

  6. Summary. For grouped data, we cannot find the exact Mean, Median and Mode, we can only give estimates. To estimate the Mean use the midpoints of the class intervals: Estimated Mean = Sum of (Midpoint × Frequency) Sum of Frequency. To estimate the Median use: Estimated Median = L + (n/2) − B G × w. where:

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  8. Cumulative frequency is the running total of the frequencies. This type of table can be used to find the median and interquartile range. To calculate cumulative frequency, add up the frequencies from top to bottom of the table. Plotting the cumulative frequency can help visualise data and is used to draw a Cumulative Frequency Graph.

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