It is believed that students who begin studying for final exams
a week before the test score differently than students who wait
until the night before. Suppose you want to test the hypothesis
that students who study one week before score less than students
who study the night before, giving you the following hypotheses:
Null Hypothesis: μ1 ≥ μ2, Alternative
Hypothesis: μ1 < μ2. A random sample of 22
students who indicated they studied early shows an average score of
91.68 (SD = 3.666) and 65 randomly selected procrastinators had an
average score of 88.37 (SD = 6.295). Perform a two independent
samples t-test assuming that early studiers are group 1 and
procrastinators are group 2. What is the test statistic and p-value
of this test? Assume the population standard deviations are the
same.
Question 3 options:
|
1)
|
Test Statistic: -2.33, P-Value: 0.9889 |
|
|
2)
|
Test Statistic: 2.33, P-Value: 1.9778 |
|
|
3)
|
Test Statistic: 2.33, P-Value: 0.9889 |
|
|
4)
|
Test Statistic: -2.33, P-Value: 0.0111 |
|
|
5)
|
Test Statistic: 2.33, P-Value: 0.0111 |
|