Chebyshev's Theorem | Formula, Usage & Examples
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Chebyshev's Theorem | Formula, Usage & Examples
Learn about Chebyshev's Theorem, and understand the formula for Chebyshev's Theorem through examples. Identify Chebyshev's Inequality and how it is used.
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SOLVED: Compute an 88.9% Chebyshev interval around the population mean. Recall that Chebyshev's Theorem states that for any set of data and any constant proportion greater than the data, there must be at least one standard deviation on either side of the mean where the data falls. Therefore, for data with mean and standard deviation , the data must fall between and . In other words, at least 88.954% of the data must be within standard deviations of the mean.
SOLVED: Compute an 88.9% Chebyshev interval around the population mean. Recall that Chebyshev's Theorem states that for any set of data and any constant proportion greater than the data, there must be at least one standard deviation on either side of the mean where the data falls. Therefore, for data with mean and standard deviation , the data must fall between and . In other words, at least 88.954% of the data must be within standard deviations of the mean.
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SOLVED: Compute an 88.9% Chebyshev interval around the population mean. Recall that Chebyshev's Theorem states that for any set of data and any constant proportion greater than the data, there must be at least one standard deviation on either side of the mean where the data falls. Therefore, for data with mean and standard deviation , the data must fall between and . In other words, at least 88.954% of the data must be within standard deviations of the mean.
SOLVED: Compute an 88.9% Chebyshev interval around the po…
2023年3月17日
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