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1
Measures of Central Tendency
Marietta A. Paje
Subject Teacher
2
Measures of Central Tendency
A measure of central tendency is a
descriptive statistic that describes the
average, or typical value of a set of scores
There are three common measures of
central tendency:
the mean
the median
the mode
3
The Mean
The mean is:
the arithmetic average of all the scores
(X)/N
The mean of a population is represented by
the Greek letter ; the mean of a sample is
represented by X
4
Calculating the Mean
Calculate the mean of the following data:
37 37 24 28 43 44 36 41 33 27
Mean =
37+37+24+28+43+44+36+41+33+27
10
Mean = X = 35
5
The Median
The median is simply another name for the
middle value
6
How To Calculate the Median
Conceptually, it is easy to calculate the
median
Arrange the data from lowest to highest
Find the score in the middle
middle = (N + 1) / 2
If N, the number of scores, is even the median
is the average of the middle two scores
7
Median Example
What is the median of the following scores:
37 37 24 28 43 44 36 41 33 27
Sort the scores:
24 27 28 33 36 37 37 41 43 44
Determine the middle score:
middle = (36 + 37) / 2 = 36.5
Middle score = median = 36.5
8
The Mode
The mode is the score that occurs most
frequently in a set of data
9
Bimodal Distributions
When a distribution has two “modes,” it is called
bimodal
10
Multimodal Distributions
If a distribution has more than 2 “modes,” it is
called multimodal
11
Mode Example
Arrange the data from lowest to highest:
24 27 28 33 36 37 37 41 43 44
Find the mode:
Mode = 37

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Measures of Central Tendency.ppt

  • 1. 1 Measures of Central Tendency Marietta A. Paje Subject Teacher
  • 2. 2 Measures of Central Tendency A measure of central tendency is a descriptive statistic that describes the average, or typical value of a set of scores There are three common measures of central tendency: the mean the median the mode
  • 3. 3 The Mean The mean is: the arithmetic average of all the scores (X)/N The mean of a population is represented by the Greek letter ; the mean of a sample is represented by X
  • 4. 4 Calculating the Mean Calculate the mean of the following data: 37 37 24 28 43 44 36 41 33 27 Mean = 37+37+24+28+43+44+36+41+33+27 10 Mean = X = 35
  • 5. 5 The Median The median is simply another name for the middle value
  • 6. 6 How To Calculate the Median Conceptually, it is easy to calculate the median Arrange the data from lowest to highest Find the score in the middle middle = (N + 1) / 2 If N, the number of scores, is even the median is the average of the middle two scores
  • 7. 7 Median Example What is the median of the following scores: 37 37 24 28 43 44 36 41 33 27 Sort the scores: 24 27 28 33 36 37 37 41 43 44 Determine the middle score: middle = (36 + 37) / 2 = 36.5 Middle score = median = 36.5
  • 8. 8 The Mode The mode is the score that occurs most frequently in a set of data
  • 9. 9 Bimodal Distributions When a distribution has two “modes,” it is called bimodal
  • 10. 10 Multimodal Distributions If a distribution has more than 2 “modes,” it is called multimodal
  • 11. 11 Mode Example Arrange the data from lowest to highest: 24 27 28 33 36 37 37 41 43 44 Find the mode: Mode = 37