Suppose that 100 samples of size $n = 50$ are independently chosen from the same population and that each sample is used to construct its own $95 \%$ confidence interval for an unknown population mean $\mu$. How many of the 100 confidence intervals would you expect to actually contain $\mu$ ?

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The Answer of Suppose that 100 samples of size $n = 50$ are independently chosen from the same population and that each sample is used to construct its own $95 \%$ confidence interval for an unknown population mean $\mu$. How many of the 100 confidence intervals would you expect to actually contain $\mu$ ?

Suppose That 100 Samples of Size n=50n = 50n=50 Are Independently Chosen from the Same Population and That Each

Suppose That 100 Samples of Size $n = 50$ Are Independently Chosen from the Same Population and That Each