For items 25 to 26: A farmer has decided to use a new additive to grow his crops. He divided his farm into 10 plots and kept records of the corn yield (in bushels) before and after using the additive. The results are shown below. PLOT 1 2 3 4 5 6 7 8 9 10 BEFORE 9 9 8 7 6 10 11 AFTER 10 8 7 10 10 10 12 You wish to test the following hypothesis at the 10 percent level of significance. Ho: HD = 0 vs Hạ:40 # 0. 25. What is the value of the appropriate test statistic? C. 2.033 A. 2.536 B. –5.014 D. 1.584 26. What can you conclude about the new additive at 10% level of significance? A. There is enough evidence that the additive is not effective in growing corns. B. There is no difference between the yield of corn before and after applying the additive. C. There is not enough evidence that the additive is effective in growing corn. D. The additive has increased the vield of corn 56

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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ANSWER ALL THE QUESTIONS WITH CORRECT LETTER FOR EACH NUMBERS

For items 25 to 26: A farmer has decided to use a new additive to grow his crops. He
divided his farm into 10 plots and kept records of the corn yield (in bushels) before
and after using the additive. The results are shown below.
PLOT
1 2 3
4
6 7
8
9
10
BEFORE 9
8
7
6
8
10
11
AFTER
|10
9
8
7
10
6
10
10
12
You wish to test the following hypothesis at the 10 percent level of significance.
Ho: HD = 0 vs Hạ: HD # 0.
25. What is the value of the appropriate test statistic?
А. 2.536
В. —5.014
C. 2.033
D. 1.584
26. What can you conclude about the new additive at 10% level of significance?
A. There is enough evidence that the additive is not effective in growing
corns.
B. There is no difference between the yield of corn before and after applying
the additive.
C. There is not enough evidence that the additive is effective in growing
corn.
D. The additive has increased the yield of corn.
Transcribed Image Text:For items 25 to 26: A farmer has decided to use a new additive to grow his crops. He divided his farm into 10 plots and kept records of the corn yield (in bushels) before and after using the additive. The results are shown below. PLOT 1 2 3 4 6 7 8 9 10 BEFORE 9 8 7 6 8 10 11 AFTER |10 9 8 7 10 6 10 10 12 You wish to test the following hypothesis at the 10 percent level of significance. Ho: HD = 0 vs Hạ: HD # 0. 25. What is the value of the appropriate test statistic? А. 2.536 В. —5.014 C. 2.033 D. 1.584 26. What can you conclude about the new additive at 10% level of significance? A. There is enough evidence that the additive is not effective in growing corns. B. There is no difference between the yield of corn before and after applying the additive. C. There is not enough evidence that the additive is effective in growing corn. D. The additive has increased the yield of corn.
For numbers 22 to 24 : The average length of time for the students to register for
summer classes at a certain university has been 50 minutes with a variance of 100.
A new registration procedure using computers is being tried. In a random sample
of 30 students, the mean registration time was 42 minutes. Test the hypothesis
that the average length of time for registration has been shortened due to the new
system.
22. What is the value of the test statistic?
В. 5.014
A. -4.382
C. 2.033
D. 1.584
23. At a 0.05 level of significance, what is the critical value?
А. —2.045
В. — 1.645
С. -1.96
D. -1.699
24. What can you conclude about the new system of registration?
A. There is enough evidence that the new system registration shortened the
average length of time for students to register.
B. There is insufficient evidence that the new system of registration
shortened the average length of time for students to register.
C. There is not enough data to make a conclusion
D. The new system of registration is not effective in decreasing the average
length of time for registration.
Transcribed Image Text:For numbers 22 to 24 : The average length of time for the students to register for summer classes at a certain university has been 50 minutes with a variance of 100. A new registration procedure using computers is being tried. In a random sample of 30 students, the mean registration time was 42 minutes. Test the hypothesis that the average length of time for registration has been shortened due to the new system. 22. What is the value of the test statistic? В. 5.014 A. -4.382 C. 2.033 D. 1.584 23. At a 0.05 level of significance, what is the critical value? А. —2.045 В. — 1.645 С. -1.96 D. -1.699 24. What can you conclude about the new system of registration? A. There is enough evidence that the new system registration shortened the average length of time for students to register. B. There is insufficient evidence that the new system of registration shortened the average length of time for students to register. C. There is not enough data to make a conclusion D. The new system of registration is not effective in decreasing the average length of time for registration.
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