Question

A professor gives an exam for which there are two versions, A and B. Each student...

A professor gives an exam for which there are two versions, A and B. Each student in the class is given one randomly selected version of the exam. After the exam, the professor wishes to determine if there is a difference in the level of difficulty of the two versions by determining if there is a significant difference in the mean scores. Assume α = 0.05.

Version A

Version B

Sample size

45

65

Mean score

8.8

8.2

Sample variance

2.6

2.4


What is the test value for this hypothesis test?

Answer:     Round your answer to two decimal places.

What is/are the critical value(s) for this hypothesis test? If there are two critical values, give only the positive value.

Answer:     Round your answer to two decimal places.

What is the conclusion for this hypothesis test? Choose one.

1. There is not sufficient evidence to show that one version of the exam is more difficult than the other.
2. There is sufficient evidence to show that one version of the exam is more difficult than the other.

Answer:     Enter only a 1 or 2 for your answer.

For the above I got a test value of 1.95, a critical value of 1.96 and selected 1 as the answer for the third part. Is this correct?

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