A horse trainer teaches horses to jump by using two methods of instruction. Horses being taught by method A have a lead horse that accompanies each jump. Horses being taught by method B have no lead horse. The table shows the number of training sessions required before each horse performed the jumps properly. Method A 26 22 48 30 38 21 Method B 42 24 47 43 36 45 Method A 46 25 28 32 35 50 Method B 27 44 40 33 41 Use a rank-sum test with a 9% level of significance to test the claim that there is no difference between the training sessions distributions. If the value of the sample test statistic R, the rank-sum, is 151, calculate the P-value. Group of answer choices 0.1210 0.3790 0.2420 0.3360 0.7580
A horse trainer teaches horses to jump by using two methods of instruction. Horses being taught by method A have a lead horse that accompanies each jump. Horses being taught by method B have no lead horse. The table shows the number of training sessions required before each horse performed the jumps properly. Method A 26 22 48 30 38 21 Method B 42 24 47 43 36 45 Method A 46 25 28 32 35 50 Method B 27 44 40 33 41 Use a rank-sum test with a 9% level of significance to test the claim that there is no difference between the training sessions distributions. If the value of the sample test statistic R, the rank-sum, is 151, calculate the P-value. Group of answer choices 0.1210 0.3790 0.2420 0.3360 0.7580
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A horse trainer teaches horses to jump by using two methods of instruction. Horses being taught by method A have a lead horse that accompanies each jump. Horses being taught by method B have no lead horse. The table shows the number of training sessions required before each horse performed the jumps properly.
Method A |
26 |
22 |
48 |
30 |
38 |
21 |
Method B |
42 |
24 |
47 |
43 |
36 |
45 |
Method A |
46 |
25 |
28 |
32 |
35 |
50 |
Method B |
27 |
44 |
40 |
33 |
41 |
Use a rank-sum test with a 9% level of significance to test the claim that there is no difference between the training sessions distributions. If the value of the sample test statistic R, the rank-sum, is 151, calculate the P-value.
Group of answer choices
0.1210
0.3790
0.2420
0.3360
0.7580
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