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Suppose That a 95% Confidence Interval For $\mu$ Is Given by $\mu$

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Suppose that a 95% confidence interval for $\mu$ is given by $Suppose that a 95% confidence interval for \mu is given by .This notation means that, if we repeatedly draw samples of the same size from the same population, 95% of the values of will be such that \mu would lie somewhere between and .$ .This notation means that, if we repeatedly draw samples of the same size from the same population, 95% of the values of $Suppose that a 95% confidence interval for \mu is given by .This notation means that, if we repeatedly draw samples of the same size from the same population, 95% of the values of will be such that \mu would lie somewhere between and .$ will be such that $\mu$ would lie somewhere between $Suppose that a 95% confidence interval for \mu is given by .This notation means that, if we repeatedly draw samples of the same size from the same population, 95% of the values of will be such that \mu would lie somewhere between and .$ and $Suppose that a 95% confidence interval for \mu is given by .This notation means that, if we repeatedly draw samples of the same size from the same population, 95% of the values of will be such that \mu would lie somewhere between and .$ .

Suppose That a 95% Confidence Interval For μ\muμ Is Given by μ\muμ

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Suppose That a 95% Confidence Interval For $\mu$ Is Given by $\mu$

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