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Using the table given below, determine the lower- and upper-tail critical values for the Wilcoxon rank sum test statistic T, in each of the following two-tail tests. a. a = 0.10, n, = 8, nz = 8 b. a = 0.05, n, = 8, ng = 8 c. a = 0.01, n, =8, n2 = 8 d. Given your results in (a) to (c), what do you conclude regarding the width of the region of non-rejection as the selected level of significance a gets smaller? E Click the icon to view the table of critical values for the Wilcoxon rank sum test. Critical values for the wilcox a. The lower-tail critical value is O and the upper-tail critical value isO (Type whole numbers.) b. The lower-tail critical value is D and the upper-tail critical value is Lower and upper critical (Type whole numbers.) values T, of Wikcoxon rank sum test c. The lower-tail critical value is and the upper-tail critical value is. (Type whole numbers.) One tail Two tail

Using the table given below, determine the lower- and upper-tail critical values for the Wilcoxon rank sum test statistic T, in each of the following two-tail tests. a. a = 0.10, n, = 8, nz = 8 b. a = 0.05, n, = 8, ng = 8 c. a = 0.01, n, =8, n2 = 8 d. Given your results in (a) to (c), what do you conclude regarding the width of the region of non-rejection as the selected level of significance a gets smaller? E Click the icon to view the table of critical values for the Wilcoxon rank sum test. Critical values for the wilcox a. The lower-tail critical value is O and the upper-tail critical value isO (Type whole numbers.) b. The lower-tail critical value is D and the upper-tail critical value is Lower and upper critical (Type whole numbers.) values T, of Wikcoxon rank sum test c. The lower-tail critical value is and the upper-tail critical value is. (Type whole numbers.) One tail Two tail

MATLAB: An Introduction with Applications
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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Using the table given​ below, determine the​ lower- and​ upper-tail critical values for the Wilcoxon rank sum test statistic
T1
in each of the following​ two-tail tests.
 
a.
α=​0.10,
n1=8​,
n2=8
b.
α=​0.05,
n1=8​,
n2=8
c.
α=​0.01,
n1=8​,
n2=8
d. Given your results in​ (a) to​ (c), what do you conclude regarding the width of the region of​ non-rejection as the selected level of significance
α
gets​ smaller?
 
LOADING...
Click the icon to view the table of critical values for the Wilcoxon rank sum test.
 
 
 
a. The​ lower-tail critical value is
enter your response here
and the​ upper-tail critical value is
enter your response here.
​(Type whole​ numbers.)
b. The​ lower-tail critical value is
enter your response here
and the​ upper-tail critical value is
enter your response here.
​(Type whole​ numbers.)
c. The​ lower-tail critical value is
enter your response here
and the​ upper-tail critical value is
enter your response here.
​(Type whole​ numbers.)
d. The width of the region of​ non-rejection
▼
 
 
as the selected level of significance
α
gets smaller.
0.05 23,47 31,59 29,61 8 0.10 15,37 41,71 51,85 0.025 0.05 14,38 21,49 38,74 49,87 0.01 0.02 12,40 19,51 27,63 35,77 45,91 0.005 0.01 11,41 17,53 25,65 34,78 43,93 43,76 54,90 51,93 0.05 0.10 16,40 24,51 33,63 66,105 0.025 0.05 14,42 22,53 31,65 40,79 62,109 0.01 0.02 13,43 20,55 28,68 37,82 47,97 59,112 0.005 0.01 11,45 18,57 26,70 35,84 45,99 56,115 10 0.05 0.10 17,43 26,54 35,67 45,81 56,96 69,111 82,128 0.025 0.05 15,45 23,57 32,70 42,84 53,99 65,115 78,132 0.01 0.02 13,47 21,59 29,73 39,87 49,103 61,119 74,136 0.005 0.01 12,48 19,61 27,75 37,89 47,105 58,122 71,139 One tail Two tail 4 б 7 8 9. 10
Transcribed Image Text:0.05 23,47 31,59 29,61 8 0.10 15,37 41,71 51,85 0.025 0.05 14,38 21,49 38,74 49,87 0.01 0.02 12,40 19,51 27,63 35,77 45,91 0.005 0.01 11,41 17,53 25,65 34,78 43,93 43,76 54,90 51,93 0.05 0.10 16,40 24,51 33,63 66,105 0.025 0.05 14,42 22,53 31,65 40,79 62,109 0.01 0.02 13,43 20,55 28,68 37,82 47,97 59,112 0.005 0.01 11,45 18,57 26,70 35,84 45,99 56,115 10 0.05 0.10 17,43 26,54 35,67 45,81 56,96 69,111 82,128 0.025 0.05 15,45 23,57 32,70 42,84 53,99 65,115 78,132 0.01 0.02 13,47 21,59 29,73 39,87 49,103 61,119 74,136 0.005 0.01 12,48 19,61 27,75 37,89 47,105 58,122 71,139 One tail Two tail 4 б 7 8 9. 10
Using the table given below, determine the lower- and upper-tail critical values for the Wilcoxon rank sum test statistic T, in each of the following two-tail tests. a. a = 0.10, n, = 8, n2 = 8 b. a = 0.05, n, = 8, n2 = 8 c. a = 0.01, n, = 8, n2 = 8 d. Given your results in (a) to (c), what do you conclude regarding the width of the region of non-rejection as the selected level of significance a gets smaller? E Click the icon to view the table of critical values for the Wilcoxon rank sum test. - X Critical values for the wilcoxon rank sum test a. The lower-tail critical value is and the upper-tail critical value is (Type whole numbers.) and the upper-tail critical value is Lower and upper critical values T, of Wilcoxon rank b. The lower-tail critical value is (Type whole numbers.) sum test c. The lower-tail critical value is and the upper-tail critical value is (Type whole numbers.) n, One tail Two tail 4 6 7 8 9 10 d. The width of the region of non-rejection V as the selected level of significance a gets smaller. 4 0.05 0.10 11,25 0.025 0.05 10,26 0.01 0.02 0.005 0.01 stays the same 0.05 0.10 12,28 19,36 0.025 0.05 11,29 17,38 becomes larger 0.01 0.02 10,30 16,39 0.005 0.01 15,40 becomes smaller 6 0.05 0.10 13,31 20,40 28,50 0.025 0.05 12,32 18,42 26,52 0.01 0.02 11,33 17,43 24,54 0.005 0.01 10,34 16,44 23,55 7 0.05 0.10 14,34 21,44 29,55 39,66 0.025 0.05 13,35 20,45 27,57 36,69 0.01 0.02 11,37 18,47 25,59 34,71 0.005 0.01 10,38 16,49 24,60 32,73 8 0.05 0.10 15,37 23,47 31,59 41,71 51,85 0.025 0.05 14,38 21,49 29,61 38,74 49,87 0.01 0.02 12,40 19,51 27,63 35,77 45,91
Transcribed Image Text:Using the table given below, determine the lower- and upper-tail critical values for the Wilcoxon rank sum test statistic T, in each of the following two-tail tests. a. a = 0.10, n, = 8, n2 = 8 b. a = 0.05, n, = 8, n2 = 8 c. a = 0.01, n, = 8, n2 = 8 d. Given your results in (a) to (c), what do you conclude regarding the width of the region of non-rejection as the selected level of significance a gets smaller? E Click the icon to view the table of critical values for the Wilcoxon rank sum test. - X Critical values for the wilcoxon rank sum test a. The lower-tail critical value is and the upper-tail critical value is (Type whole numbers.) and the upper-tail critical value is Lower and upper critical values T, of Wilcoxon rank b. The lower-tail critical value is (Type whole numbers.) sum test c. The lower-tail critical value is and the upper-tail critical value is (Type whole numbers.) n, One tail Two tail 4 6 7 8 9 10 d. The width of the region of non-rejection V as the selected level of significance a gets smaller. 4 0.05 0.10 11,25 0.025 0.05 10,26 0.01 0.02 0.005 0.01 stays the same 0.05 0.10 12,28 19,36 0.025 0.05 11,29 17,38 becomes larger 0.01 0.02 10,30 16,39 0.005 0.01 15,40 becomes smaller 6 0.05 0.10 13,31 20,40 28,50 0.025 0.05 12,32 18,42 26,52 0.01 0.02 11,33 17,43 24,54 0.005 0.01 10,34 16,44 23,55 7 0.05 0.10 14,34 21,44 29,55 39,66 0.025 0.05 13,35 20,45 27,57 36,69 0.01 0.02 11,37 18,47 25,59 34,71 0.005 0.01 10,38 16,49 24,60 32,73 8 0.05 0.10 15,37 23,47 31,59 41,71 51,85 0.025 0.05 14,38 21,49 29,61 38,74 49,87 0.01 0.02 12,40 19,51 27,63 35,77 45,91
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