When carrying out a chi-square test for independence, a good check on your arithmetic in figuring the expected frequencies is to make sure that:
A) the expected frequency of each cell is no larger than the observed frequency
B) the sum of all the expected frequencies times the degrees of freedom equals the sum of all the observed frequencies
C) for each row and column, the sum of the observed frequencies and the sum of the expected frequencies come out to be the same
D) for each row, the sum of all the expected frequencies equals the observed frequencies, minus 1, for each column
Correct Answer:
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Q2: The main idea of a chi-square test
Q3: A situation of no relation between variables
Q4: A(n)_ statistic reflects the overall lack of
Q5: A cell's expected frequency is:
A)the number of
Q6: All of the following are steps in
Q7: In a chi-square test, the variables are:
A)rank-order
Q8: The inventor of the chi-square test was:
A)Karl
Q9: A contingency table is a table in
Q10: The _ distribution is always greater than
Q11: The formula for the chi-squared statistic is:
A)Σ[(O-E)2/E]
B)[Σ(O-E)2]/F
C)O/[Σ(O-E)2]
D)E/[Σ(O-E)2]
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