Assume that the sample is a simple random sample obtained from a normally distributed population of flight delays at an airport. Use the table below to find the minimum sample size needed to be 95​% confident that the sample standard deviation is within 40% of the population standard deviation. A histogram of a sample of those arrival delays suggests that the distribution is​ skewed, not normal. How does the distribution affect the sample​ size?

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Assume that the sample is a simple random sample obtained from a normally distributed population of flight delays at an airport. Use the table below to find the minimum sample size needed to be
95​%
confident that the sample standard deviation is within
40%
of the population standard deviation. A histogram of a sample of those arrival delays suggests that the distribution is​ skewed, not normal. How does the distribution affect the sample​ size?
σ
To be​ 95% confident that s is within
​1%
​5%
​10%
​20%
​30%
​40%
​50%
of the value of
σ​,
the sample size n should be at least
​19,205
768
192
48
21
12
8
To be​ 99% confident that s is within
​1%
​5%
​10%
​20%
​30%
​40%
​50%
of the value of
σ​,
the sample size n should be at least
​33,218
​1,336
336
85
38
22
14
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