Definition Of Measures Of Central Tendency
Its
is a measure that tells us where the middle of a bunch of data lies.
The
three most common measures of central tendency are
-
The
mean
-
The
median
-
The
mode
The
mean
The
median
The
mode
More About Measures of Central Tendency
Mean:
It is the most common measure of central tendency. It is simply the
sum of the numbers divided by the number of numbers in a set of data.
This is also known as average.
Median:
It is the number present in the middle when the numbers in a set
of data are arranged in ascending or descending order. If the number
of numbers in a data set is even, then the median is the mean of the
two middle numbers.
Mode:
It is the value that occurs most frequently in a set of data.
Example of Mean:
The grade 10 math class recently had a mathematics test and the grades were as follows:
78
66
82 464 / 6 = 77.3
89
75 Hence, 77.3 is the mean average of the class.
+ 74
464
Example of Median:
Use the above data to find the median:
66 74 75 78 82 89
As you can see we have two numbers, there is no middle number. What do we do?
It is simple; we take the two middle numbers and find the average, ( or mean ).
75 + 78 = 153
153 / 2 = 76.5
Hence, the middle number is 76.5.
Example:
Find the mode of the following data:
78 56 68 92 84 76 74 56 68 66 78 72 66
65 53 61 62 78 84 61 90 87 77 62 88 81
The mode is 78.
Video of Measure of central Tendency:
Here are few exercise you may able to try it out:
1. What is the mean of 2, 4, 6, and 8?
2.What is the median of -2, 4, 0, 3, and 8?
3.What is the mode of -2, 4, 0, 3, 0, 2, 4, 4, and 8?
Original Resource:
Median:
Mode:
66
82 464 / 6 = 77.3
75 Hence, 77.3 is the mean average of the class.
+ 74
464
65 53 61 62 78 84 61 90 87 77 62 88 81
Video of Measure of central Tendency:
Here are few exercise you may able to try it out:
1. What is the mean of 2, 4, 6, and 8?
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