

Mean Absolute Deviation
Presentation
•
Mathematics
•
8th Grade
•
Easy
Standards-aligned
Pamela Hartley
Used 32+ times
FREE Resource
7 Slides • 5 Questions
1
Mean Absolute Deviation

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FIRST, LETS PRACTICE FINDING A MEAN!
3
Poll
What is the average (mean) of these 3 numbers?
5, 78, 24
107
35.666
37.42
4
Poll
What is the average (mean) of these 3 numbers?
58, 3, 94
51.666
64
59.333
5
Poll
What is the average of these 5 numbers?
3, 7, 1, 6, 8
6
6.2
5
6
Poll
What is the mean??
10, 20, 30, 40, 50, 60, 70
30
40
50
7
Now lets talk about Mean Absolute Deviation
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Why??
Think about our last test... What was your grade? What was the class average? How far away from the class average was your score? How far away from the class average was everyone else?
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MAD MEASURES CENTRAL TENDENCY
MAD helps us to measure central tendency. In other words, how likely a number is to being close to the mean of the set. If the MAD is small, then most people in the class will get around the same score. For example, everyone scoring around an 80. If MAD is larger, then the scores are spread across a larger range. Some people in the class may have failed. Others may have gotten all of them right.
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To find mean absolute deviation:
Calculate the mean of the set
Find the distance that each number in the set is from the mean and write the differences (deviations) in a list. *NOTE- This value needs to be positive because it is the absolute value of the deviation. It does not matter if the values are above or below the mean. This distance will always be postive.
Calculate the mean of the deviations.
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An example: Find the mean standard deviation of this number set- 4, 9, 12
Step 1- Find the mean of the number set
Step 2- Go through each number and find how far away each one is from the mean by subtracting. List them. This is called deviation.
Step 3- Take the mean of the deviations
Answer- Approximately 2.87
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Multiple Choice
Find the mean standard deviation of the following number set:
60, 58, 54, 56, 63, 65
3.54
6.87
2.54
3.33
Mean Absolute Deviation

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