| Sample Number |
Ounces in Bag |
|
|
| Minimum |
19.02 |
| 1 |
20.56 |
|
|
| Maximum |
20.79 |
| 2 |
19.37 |
|
|
| Q 1 |
19.66 |
| 3 |
20.01 |
|
|
| Q 2 |
19.925 |
| 4 |
19.99 |
|
|
| Q 3 |
20.1725 |
| 5 |
19.65 |
| 6 |
19.94 |
| 7 |
19.47 |
| 8 |
20.19 |
| 9 |
19.72 |
| 10 |
19.51 |
| 11 |
19.52 |
| 12 |
19.99 |
| 13 |
20.28 |
| 14 |
19.02 |
|
|
| Student should Use t-test |
| 15 |
20.79 |
|
|
| Mean |
19.92 |
| 16 |
19.47 |
|
|
| Median |
19.9250 |
| 17 |
20.67 |
|
|
| Standard Deviation |
0.402598 |
| 18 |
19.69 |
|
|
| n= |
30 |
| 19 |
20.12 |
|
|
| df= |
29 |
| 20 |
20.29 |
|
|
| Confidence Level= |
0.95 |
| 21 |
19.92 |
|
|
| t= |
2.045 |
| 22 |
19.79 |
|
|
| E= |
0.150333 |
| 23 |
19.72 |
|
|
| Confidence Interval Lower Limit |
19.76767 |
| 24 |
19.92 |
|
|
| Confidence Interval Upper Limit |
20.0683 |
| 25 |
20.39 |
|
|
| Null Hypothesis |
µ=20 |
| 26 |
19.49 |
|
|
| Alternative Hypothesis |
µ<20 |
| 27 |
19.92 |
|
|
| What type of Test Statistic did you use and why? |
t-test; population standard deviation not given |
| 28 |
19.93 |
| 29 |
19.98 |
| 30 |
20.23 |
|
|
|
|
|
| Conclusion: Is the claim supported? Why or why not? |
Fail to reject the null so there is not enough evidence to reject the hypothesis; we cannot support this claim. |
|
|
|
|
|
| If student uses z-test; provide feedback and grade for content. |
|
|
|
|
| Hypothesis Test |
|
|
|
|
| Null Hyp: |
m |
= |
20 |
← In cell C18, select the correct equality/inequality, enter null value in D18 |
| = |
|
|
| Alt Hyp: |
m |
< |
20 |
← In cell C19, select the correct inequality, enter same null value in D19 |
| ≥ |
| ≤ |
|
|
|
| significance level = |
0.05 |
← Enter the level of significance of the test. |
| ≠ |
|
|
|
| test statistic = |
-1.11558 |
| < |
|
|
|
| critical value = |
-1.69913 |
| > |
|
|
|
| p-value = |
0.13688 |
|
|
|
|
| Since |
0.1368797045 |
> |
0.05 |
we |
fail to reject |
the null: |
m |
= |
20 |