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ie: 3. A person studying fathers involvement in their childrens education interviews a simple random scheduled parent-teach

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Answer #1

a) Let's make a stacked bar graph to check the relationship between both the variables. First, each data point is divided by its row total and converted the data points into percentages. Hence, each stack bar has a total percentage of 100. The data and the graph is:

Attended all Attended some Attended none Total
Father in two-parent families 25% 39% 11% 444
Fathers in single-parent families 30% 26% 5% 38
Non-resident fathers 46% 34% 84% 98
135 147 298 580

Chart Area Stacked Bar Graph 1.2 0.8 0.6 0.4 0.2 Two-parent Single Parent Non-Resident Attended All Attended some Attended No

There seems to be good relationship between both the variables.

b) From the graph, it looks that fathers who doesn't live with the family mostly have attended none of the meetings. For a single parent family, it is logical that they will be the most involved.  

Let's check the association with a chi-square test

Ho: There is no association between the variables

Ha: There is a significant association between the variables

The data table is as below on how the statistic is calculated:

Observed (Oi) Expected (Ei) (Oi-Ei)^2 (Oi-Ei)^2/Ei
109 103.34 32.036 0.310
132 112.53 379.081 3.369
203 228.12 631.014 2.766
15 8.84 37.946 4.292
10 9.63 0.137 0.014
13 19.52 42.510 2.178
11 22.80 139.240 6.107
5 24.84 393.626 15.846
82 50.35 1001.723 19.895
SUM 54.778

Expected value is calculated by: Corresponding row total*Corresponding column total/580

Chi-square statistic = 54.778

df = 4, Hence p-value<0.001

Hence, as the p-value is so small, we can reject the null hypothesis and conclude that there is an association between both the variables.

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