Standard Deviation Equation, Formula & Examples
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Study.comChad Sorrells
Standard Deviation Equation, Formula & Examples
The standard deviation of a data set is a measurement of how close, in aggregate, its values are to the mean. The baseline from which this distance is measured is the mean of the data set. In short, a lower standard deviation means that the elements of the set are clustered more closely around the mean. The standard deviation is particularly ...
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SOLVED: Calculating standard deviation and variance using the definitional formulaConsider a data set containing the following values:The mean of the preceding values is 84.875. The deviations from the mean have been calculated as follows:24.875, 8.125, 0.875, -4.875, 10.125, 14.125, 6.875, 5.125.If this is sample data, the sample variance is 154.98 and the sample standard deviation is 12.45.If this is population data, the population variance is 135.61 and the population standard deviation is 11
SOLVED: Calculating standard deviation and variance using the definitional formulaConsider a data set containing the following values:The mean of the preceding values is 84.875. The deviations from the mean have been calculated as follows:24.875, 8.125, 0.875, -4.875, 10.125, 14.125, 6.875, 5.125.If this is sample data, the sample variance is 154.98 and the sample standard deviation is 12.45.If this is population data, the population variance is 135.61 and the population standard deviation is 11
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SOLVED: Calculating standard deviation and variance using the definitional formulaConsider a data set containing the following values:The mean of the preceding values is 84.875. The deviations from the mean have been calculated as follows:24.875, 8.125, 0.875, -4.875, 10.125, 14.125, 6.875, 5.125.If this is sample data, the sample variance is 154.98 and the sample standard deviation is 12.45.If this is population data, the population variance is 135.61 and the population standard deviation is 11
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