Averages summarise a large amount of data into a single value and indicate that there is some variability around this single value within the original data.

**Measures of Central Tendency**

It often
becomes necessary in everyday life to express a quantity that is typical for a given
data. Suppose a researcher says that on an average, people watch TV serials for
3 hours per day, it does not mean that everybody does so; some may watch more and
some less. The average is an acceptable indicator of the data regarding programmes
watched on TV.

Averages
summarise a large amount of data into a single value and indicate that there is
some variability around this single value within the original data.

A mathematicianâ€™s
view of an average is slightly different from that of the commoner. There are three
different definitions of average known as the Mean,
Median and Mode. Each of them is found
using different methods and when they are applied to the same set of original data
they often result in different average values. It is important to figure out what
each of these measures of average tells you about the original data and consider
which one is the most appropriate to calculate.

Tags : Statistics | Maths , 9th Maths : UNIT 8 : Statistics

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9th Maths : UNIT 8 : Statistics : Measures of Central Tendency | Statistics | Maths

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