You have collected data on voters and their recent voting habits. You sample 174 Republicans, 167 Democrats, and 113 Independents (which you have determined to be a reasonable representation of the party-affiliation of voters in your region of interest). The resulting contingency table for your results is provided:
Party Affiliation |
Voted | |
---|---|---|
Yes | No | |
Republican | 69 | 105 |
Democrat | 78 | 89 |
Independent | 66 | 47 |
Construct the conditional distribution of the voting habits by
party affiliation:
Party Affiliation |
Voted | |
---|---|---|
Yes | No | |
Republican | ||
Democrat | ||
Independent |
For comparison purposes, calculate the relative frequency marginal
distribution for voting habits:
Voted | |
---|---|
Yes | No |
Though you do not need to answer it here, what is the association
between voting habits and party affiliation?
dividing each value by row total:
conditional distribution of the voting habits by party affiliation :
Yes | No | |
Republican | 0.3966 | 0.6034 |
Democrat | 0.4671 | 0.5329 |
Independent | 0.5841 | 0.4159 |
relative frequency marginal distribution for voting habits :
Yes | No | ||
total | 0.4692 | 0.5308 |
there appear to be an association between voting habits and party affiliation
repulican is least likely to vote while independent category people are most likely to vote
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