A random sample of 20 undergraduate students who worked an average of 13.5 hours per week for a university. Assume the population is normally distributed with a standard deviation of 5 hours per week. (i) Test the claim that the average student works less than 15 hours per week at the α = 0:02 significance level by comparing the calculated z-score to the critical zscore. (ii) Verify your answer to Problem (i) by comparing the sample mean to the critical sample mean. (iii) Verify your answer to Problem (i) by comparing the p-value and the significance level

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 A random sample of 20 undergraduate students who worked an average of 13.5 hours per week for a university. Assume the population is normally distributed with a standard deviation of 5 hours per week.
(i) Test the claim that the average student works less than 15 hours per week at the α = 0:02 significance level by comparing the calculated z-score to the critical zscore.

(ii) Verify your answer to Problem (i) by comparing the sample mean to the critical sample mean.
(iii) Verify your answer to Problem (i) by comparing the p-value and the significance level 

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