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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution 00.001 10.010 20.060 30.185 40.324 50.303 60.118
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Additional Properties of the Binomial Distribution
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Chebyshev’s theorem tells us that 75% of all data falls within 2 standard deviations of the mean. As we will see later, actually 95% of all data will fall within 2 standard deviations of the mean. So if the mean = 12, and the standard deviation = 2, 95% of all data will fall in between 8 and 16.
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Additional Properties of the Binomial Distribution Chebyshev’s theorem tells us that 75% of all data falls within 2 standard deviations of the mean. As we will see later, actually 95% of all data will fall within 2 standard deviations of the mean. So if the mean = 12, and the standard deviation = 2, 95% of all data will fall in between 8 and 16. A data item outside 2 standard deviations is called an outlier. It is less common than the rest of the data. We will look at these scenarios in a later chapter.
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Additional Properties of the Binomial Distribution
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