The researcher is concerned that older persons may not be knowledgeable of the COFLU-20. As such, he is interested in investigating the association between the age of the respondents and their knowledge level. Table 2 below shows the knowledge level of respondents, by age group. Table 2 Age Group Knowledge Level Total Poor Satisfactory Good 18 - 25 33 16 13 62 26 - 34 30 18 12 60 35 - 44 29 14 12 55 45 - 54 36 16 18 70 55 - 75 17 14 22 53 Total 145 78 77 300 Conduct a test, at the 5% level of significance, to determine whether the data provided sufficient evidence to conclude that an association exists between age group and knowledge level. (i) State the hypotheses to be tested: H0: H1: [ Calculate: (ii) state the degrees of freedom for this test  (iii) the p-value for this test, given that the chi-square test statistic, 2, is 11.029. (iv) state the conclusion for the test. Give reason for your answer.

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter5: A Survey Of Other Common Functions
Section5.3: Modeling Data With Power Functions
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QUESTION 4
(a) The researcher is concerned that older persons may not be knowledgeable of the COFLU-20. As
such, he is interested in investigating the association between the age of the respondents and their
knowledge level. Table 2 below shows the knowledge level of respondents, by age group.
Table 2
Age Group Knowledge Level Total
Poor Satisfactory Good
18 - 25 33 16 13 62
26 - 34 30 18 12 60
35 - 44 29 14 12 55
45 - 54 36 16 18 70
55 - 75 17 14 22 53
Total 145 78 77 300
Conduct a test, at the 5% level of significance, to determine whether the data provided sufficient
evidence to conclude that an association exists between age group and knowledge level.
(i) State the hypotheses to be tested:
H0:
H1: [
Calculate:
(ii) state the degrees of freedom for this test 
(iii) the p-value for this test, given that the chi-square test statistic, 2, is 11.029.
(iv) state the conclusion for the test. Give reason for your answer.

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