A survey of 500 respondents produced these cell counts in a 2 3 contingency table:
If you wish to test the null hypothesis of "independence" - that the probability that a response falls in any one row is independent of the column it falls in - and you plan to use a chi-square test, how many degrees of freedom will be associated with the
statistic?
df = ______________
Compute : = ______________
Reject when
> ______________.
Conclude that there ______________ reason to expect a dependence between rows and columns.
Find the approximate p-value for the test.
The p-value ______________ .10
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