Multiple Choice
A statistics professor at a large university hypothesizes that students who take statistics in the morning typically do better than those who take it in the afternoon. He takes a random sample of 36 students who took a morning class and, independently, another random sample of 36 students who took an afternoon class. He finds that the morning group scored an average of 74 with a standard deviation of 8, while the evening group scored an average of 68 with a standard deviation of 10. The population standard deviation of scores is unknown but is assumed to be equal for morning and evening classes. Let µ1 and µ2 represent the population mean final exam scores of statistics' courses offered in the morning and the afternoon, respectively. Which of the following is(are) the appropriate critical value(s) to test the professor's claim at the 1% significance level?
A) -2.381 and 2.381
B) -2.326 and 2.326
C) 2.326
D) 2.381
Correct Answer:

Verified
Correct Answer:
Verified
Q121: A particular bank has two loan modification
Q122: What formula is used to calculate the
Q123: If testing the difference between two population
Q124: When the hypothesized difference of the population
Q125: A computer manufacturer believes that the proportion
Q126: A tutor promises to improve GMAT scores
Q127: A restaurant chain has two locations in
Q129: What type of data is required to
Q130: A new sales training program has been
Q131: A bank is trying to determine which