Here we calcuate three rank correlation coefficient:
r12 beteen the ranks of judges I and II
r23 beteen the ranks of judges II and III
r13 beteen the ranks of judges I and III
r12=1-(6"\\sum"D212)/(N(N2-1))=1-(6*200)/(10*99)=-0.212
r23=1-(6"\\sum"D223)/(N(N2-1))=1-(6*214)/(10*99)=-0.297
r13=1-(6"\\sum"D213)/(N(N2-1))=1-(6*60)/(10*99)=0.636
The Judges I and III have nearest approach to common tastes in beauty where as the Judges II and III disagree the most
b. yes, to find out the nearest approach to common tastes in beauty judges, we should calculate the sets of correlation between the pairs of judges
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Dear Marjorie M. Fernandez, we do not know what question you are talking about. We have already answered the question 128955. You can submit a new question with a help of the panel and we shall consider it.
Please answer my question . I try my best to answer but i don't know what to do this was my first time answering this kind of question
Dear wainaina, please use the panel for submitting a new question.
Interviewing a sample of 313 members of the academic staff constituting 104 Lecturers, 131 Senior Lecturers, and 78 Professors, the Dean obtained the results shown in the following table: Rank Response Lecturer Senior Lecturer Professor Total Against 47 34 14 95 Not committed 41 49 29 119 In support 16 48 35 99 Total 104 131 78 313 Compute a chi-square test for the above data and draw conclusion at α = .05
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