A treatment class of 21 third-grade students participated in reading activities for eight weeks, and a control class of 23
third-graders followed the same curriculum without these activities. After the eight-week period, students in both classes took a Degree of Reading Power (DRP) test which measures the aspects of reading ability that this treatment is designed to improve.
Here are the results of the test.
| Treated | 24 | Control | 42 |
| Treated | 43 | Control | 43 |
| Treated | 58 | Control | 55 |
| Treated | 71 | Control | 26 |
| Treated | 43 | Control | 62 |
| Treated | 49 | Control | 37 |
| Treated | 61 | Control | 33 |
| Treated | 44 | Control | 41 |
| Treated | 67 | Control | 19 |
| Treated | 49 | Control | 54 |
| Treated | 53 | Control | 20 |
| Treated | 56 | Control | 85 |
| Treated | 59 | Control | 46 |
| Treated | 52 | Control | 10 |
| Treated | 62 | Control | 17 |
| Treated | 54 | Control | 60 |
| Treated | 57 | Control | 53 |
| Treated | 33 | Control | 42 |
| Treated | 46 | Control | 37 |
| Treated | 43 | Control | 42 |
| Treated | 57 | Control | 55 |
| Control | 28 | ||
| Control | 48 |
Control mean = 41.52
Treatment mean = 51.48
for a difference of 9.94.
What we want to know is if this difference between the two groups is significant.
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Explore this question using the spreadsheet "Day 5- Means" and answer the following questions.
2. Develop a hypothesis about the means for the data sets. Use the spreadsheet to answer the following.
3. Change the sampling rate in cell C2 to 15 and run 30 trials. What is the percent of trials that were found to be significant?
4. Now, change the sampling rate to 25 and run 50 trials. Again, what is the percentage of trials that were significant?
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