Refer to 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 distrihuted with a standard deviation of 5 hours per week. Test the claim that the average student works less than 15 hours per week at the alpha = 0.02 significance level by comparing the calculated z-score to the critical z-score. 1. Identify and write the null (Ho) and alternative hypotheses (На). 2. Calculate and show the standard error of the mean! 3. Calculate the z-score. 4. State if Ho is accepted or rejected. 5. Show the normal distribution diagram and identify the acceptance and rejection region (s) Z-score on your diagram Also show the critical

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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v. Refer to 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.
Test the claim that the average student works less than 15
hours per week at the alpha = 0.02 significance level by
comparing the calculated z-score to the critical z-score.
1. Identify and write the null (Ho) and alternative hypotheses
(Ha).
2. Calculate and show the standard error of the mean.
3. Calculate the z-score.
4. State if Ho is accepted or rejected.
5. Show the normal distribution diagram and identify the
acceptance and rejection region (s).
Z-score on your diagram
Also show the critical
Transcribed Image Text:v. Refer to 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. Test the claim that the average student works less than 15 hours per week at the alpha = 0.02 significance level by comparing the calculated z-score to the critical z-score. 1. Identify and write the null (Ho) and alternative hypotheses (Ha). 2. Calculate and show the standard error of the mean. 3. Calculate the z-score. 4. State if Ho is accepted or rejected. 5. Show the normal distribution diagram and identify the acceptance and rejection region (s). Z-score on your diagram Also show the critical
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