When the population is not normally distributed, population variance is unknown and the sample size is 50, the confidence interval for the population mean is based on
a. the t- distribution with an unknown number of degrees of freedom
b. the t- distribution with 30 degrees of freedom
c. the F- distribution
d. The standard normal distribution
e. the binomial distribution.
Given,
Population is not distributed normally.
The population variance is unknown.
Sample size = 50
confidence interval for the population?
As per the central limit theorem, it states that the sampling distribution of the sample will approach a normal distribution as the sample size increases.
As per the general rule of thumb, the t- distribution with 30 degrees of freedom
"n\\ge 30"
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