A professor in the Business department wants to know if there is a significant difference in the performance on the first exam between two different classes. One class meets in the morning while the other meets at night. The results of this test are listed below along with an excel analysis conducted at the 5% significance level (α=0.05).
t-Test: Two-Sample Assuming Equal Variances |
||
8 am Class |
7 pm Class |
|
Sample Mean |
80.471 |
76.846 |
Sample Variance |
97.51 |
162.14 |
Sample Observations |
17 |
13 |
Pooled Variance |
125.21 |
|
Hypothesized Mean Difference |
0 |
|
df |
28 |
|
t Stat (t*) |
0.879 |
|
P(T<=t) one-tail |
0.1934 |
|
t Critical one-tail |
1.701 |
|
P(T<=t) two-tail |
0.3868 |
|
t Critical two-tail |
2.048 |
The calculated value of the test statistic (t*) in the above output is
Group of answer choices
0.879
1.701
0.005
2.048
0.065
This is a two tailed test
alpha = 0.05
From the given table ,
t = (x1-x2)/pooled variance
= (80.471 - 76.846)/125.21
test statistic = 0.879
A professor in the Business department wants to know if there is a significant difference in...
A professor in the Business department wants to know if there is a significant difference in the performance on the first exam between two different classes. One class meets in the morning while the other meets at night. The results of this test are listed below along with an excel analysis conducted at the 5% significance level (α=0.05). t-Test: Two-Sample Assuming Equal Variances 8 am Class 7 pm Class Sample Mean 80.471 76.846 Sample Variance 97.51 162.14 Sample Observations 17...
Please help me, I wasn't sure which test to use so I did both of them on excel. Please let me know which is correct and answer A-C. I will give the answer a thumbs up if you can get back to me asap. The physicians also believe that people who are obese are more likely to die earlier than those who are not. Again use the data in the Framingham sample to test this theory by comparing the mean...
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