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Analysis of data collected in a study of educational levels (Did not complete High school
degree, and College degree), of voters and their political party affiliations (Democrat,
Republican and Independent) resulted X^2 = 13.42. Test with a = 0.01 to determine whether
party affiliation is Independent of the educational level of voters.
Solution
Here, the number of levels for educations level is a = 2.
also, the number of levels for party affiliation is b = 3.
Thus,
df = (a-1)(b-1) = 2
At df = 2, alpha = 0.01, the critical value for chi^2 is
chi^2 (critical) = 9.210340372
As chi^2 = 13.42 > 9.21, then we REJECT THE NULL HYPOTHESIS.
There is significant evidence that party affiliation is NOT INDEPENDENT of the educational
level of voters. [CONCLUSION]

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Analysis of data collected in a study of educational levels (Did not .pdf

  • 1. Analysis of data collected in a study of educational levels (Did not complete High school degree, and College degree), of voters and their political party affiliations (Democrat, Republican and Independent) resulted X^2 = 13.42. Test with a = 0.01 to determine whether party affiliation is Independent of the educational level of voters. Solution Here, the number of levels for educations level is a = 2. also, the number of levels for party affiliation is b = 3. Thus, df = (a-1)(b-1) = 2 At df = 2, alpha = 0.01, the critical value for chi^2 is chi^2 (critical) = 9.210340372 As chi^2 = 13.42 > 9.21, then we REJECT THE NULL HYPOTHESIS. There is significant evidence that party affiliation is NOT INDEPENDENT of the educational level of voters. [CONCLUSION]