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Outliers and Skewed Data
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Warm Up Find the mean, median, mode and range of the following data:
3, 4, 5, 3, 5, 7, 9, 3, 8
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Objective The student will be able to identify outliers and how they affect data sets.
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Exploration Matapeake Middle School Basketball Team Spreadsheet.
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Standard Deviation Standard Deviation is a measure of how spread the set of numbers are in a data set. Things needed to calculate standard deviation: Mean Variance These are used to then calculate the standard deviation
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With a Partner Find the Outlier of the Data and Determine how it will Skew the Data: 1, 100, 2, 5, 3, 7, 3, 6, 10
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Outliers and Skewed Data
Outliers are pieces of data that “don’t” fit within the data set. They are either too large or too small. Data has a shape to its graph and outliers can affect the shape of their graph.
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Continued…
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Continued
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Continued…
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Continued…
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With a Partner: Determine How the data is skewed:
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Variance and Standard Deviation:
The average squared differences from the mean Standard Deviation: Is the square root of the Variance Uses the lower case Greek letter Sigma:
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Example
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Continued… Find the Mean:
Calculate the difference between each height and the mean.
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Continued
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Continued… Calculate Variance:
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Continued… Calculate the Standard Deviation: The square root of the Variance
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With A partner… Find the standard deviation of the following:
2, 3, 4, 2, 4, 3, 4
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Exit ticket and Homework
What does a negatively skewed graph look like? Homework: Worksheet.
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