The reason we use t procedures instead of z procedures when carrying out a test about a population mean is that (a) z requires that the sample size be large. (b) z requires that you know the population standard deviation s. (c) z requires that the data come from a random sample or randomized experiment. (d) z requires that the population distribution be perfectly Normal. (e) z can only be used for proportions.

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Answer:

The reason we use t procedures instead of z procedures when carrying out a test about a population mean is that " z requires that the population distribution be perfectly Normal"

Step-by-step explanation:

"Z-test is any statistical test for which the distribution of the test statistic under the null hypothesis can be approximated by a normal distribution."

The reason why we use t procedures instead of z procedures is because; B: z requires that you know the population standard deviation σ.

What is sampling distribution?

The hypothesis test for significant population mean μ can be done either using the z-distribution of t-distribution.

The z-distribution is used to perform a hypothesis test for μ if the following conditions are fulfilled:

Population is Normally distributed.

The population standard deviation is known.

The sample selected is large.

The t-distribution is used to perform a hypothesis test for μ if the following conditions are fulfilled;

Population is Normally distributed.

The sample selected is randomly selected.

In conclusion the reason why we use t procedures instead of z procedures is because of option A

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