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A Researcher Determines a Sample of Size (N) 100 Is

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A researcher determines a sample of size (n) 100 is necessary to estimate a population mean with 95% confidence (z = 2) . The calculation of sample size required that he estimate the population standard deviation since it was unknown, and he estimated it as 150. The 100 observations produced a sample mean A researcher determines a sample of size (n)  100 is necessary to estimate a population mean with 95% confidence (z = 2) . The calculation of sample size required that he estimate the population standard deviation since it was unknown, and he estimated it as 150. The 100 observations produced a sample mean   and a sample standard deviation   The resulting confidence interval is: A)  970 <μ < 1030. B)  996 <μ < 1004. C)  997 < μ < 1003. D)  960 < μ < 1040. E)  There are two possible confidence intervals. and a sample standard deviation A researcher determines a sample of size (n)  100 is necessary to estimate a population mean with 95% confidence (z = 2) . The calculation of sample size required that he estimate the population standard deviation since it was unknown, and he estimated it as 150. The 100 observations produced a sample mean   and a sample standard deviation   The resulting confidence interval is: A)  970 <μ < 1030. B)  996 <μ < 1004. C)  997 < μ < 1003. D)  960 < μ < 1040. E)  There are two possible confidence intervals.
The resulting confidence interval is:


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