[Solved] When the population is normally distributed and the population standard deviation is unknown, then for any sample size n, the sampling distribution
Question: When the population is normally distributed and the population standard deviation is unknown, then for any sample size n, the sampling distribution of \(\bar{X}\) is based on the z distribution.
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Deliverable: Word Document
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![[Steps Shown] As the sample size n](data:image/svg+xml,%3Csvg%20xmlns='http://www.w3.org/2000/svg'%20viewBox='0%200%20150%20150'%3E%3C/svg%3E "[Steps Shown] As the sample size n increases, the width of the")
[Steps Shown] As the sample size n increases, the width of the
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[Steps Shown] When establishing the confidence interval for the
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[See Steps] As the significance level, α increases, the width
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(Steps Shown) As the standard deviation, () decreases, the width of
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[See Steps] As the stated confidence level decreases, the width of
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![[Steps Shown] As the sample size n](/images/solutions/MC-solution-library-68878.jpg "[Steps Shown] As the sample size n increases, the width of the")
![[Steps Shown] When establishing the confidence interval](/images/solutions/MC-solution-library-68879.jpg "[Steps Shown] When establishing the confidence interval for the")
![[See Steps] As the significance level, α](/images/solutions/MC-solution-library-68880.jpg "[See Steps] As the significance level, α increases, the width")
![[See Steps] As the stated confidence level](/images/solutions/MC-solution-library-68882.jpg "[See Steps] As the stated confidence level decreases, the width of")
