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Mean, Median & Mode

Mean/Median/Mode

Mean, median and mode are different types of averages that we can calculate from a set of numbers. Some of these averages may be more appropriate in certain cases than others.

Mean

Mean is probably the average we tend to use most as it takes into account all the numbers in the set of data. It can be calculated quite easily but depending on how many numbers you have, you may require a calculator. Look at the example to learn how to calculate the mean of a set of numbers.
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Example Calculate the mean of the following number sequence: 1,3,7,8,8,9,12,17,21 To find the mean, we have to divide the sum of all numbers by the number of numbers. 1+3+7+8+8+9+12+17+21=86 86÷9=9.56 (3sf) The mean value of any set of numbers can be found by using this method.

Median

The median is another type of average. It finds the middle values of a set of numbers but does not completely consider all the numbers. We often use the median to create box and whiskers and for general use instead of mean. However, usually we tend to use the mean as it gives us a better average. The mean is calculated as follows.
Example Calculate the median of the following number sequence: 1,3,7,8,8,9,12,17,21 To find the median, we have to always cross out the two outer numbers until we get to the middle number. 1 , 3 , 7 , 8 , 8 , 9 , 12 , 17 , 21 We found out that 8 is the median. If there are two number in the middle, you have to find the number between these two numbers (for example, if 8 and 10 are remaining, the median is 9).

Mode

Mode is completely different to median and mean and we do not tend to use it often as it is only appropriate in few situations. It involves finding the most common number in a number sequence. This is how it works.
Example Calculate the mode of the following number sequence: 1,3,7,8,8,9,12,17,21 To find the mode we have to simplify find the most common number in the number sequence. 1,3,7,8,8,9,12,17,21 Since 8 appears twice it is the mode. Sometimes, there may not be a mode as no number appears more than once.
Organising Data Next you should try working with stem & leaf plots. If you would rather select another topics, visit our library. Please share this page if you like it or found it helpful!
Stem & Leaf Plots
23.0 PROCESSING DATA 23.2 STEM & LEAF PLOTS
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AVERAGES - Mean, Median & Mode from Ultimate Maths
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Chapter 23.1:  Learning Outcomes Students will learn how to find the mean from a set of data! Students will learn how to find the median from a set of data! Students will learn how to find the mode from a set of data!

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