Since p = 0.033, we have strong evidence to suggest that the distribution of proportions is not the A same for each of the different populations. Since p = 0.354, we do not have enough evidence to suggest that the distribution of proportions is B not the same for each of the different populations. Since p = 19.63, we do not have any evidence to suggest that the distribution of proportions is not C the same for each of the different populations. D Since p < 0.05, we have strong evidence that the populations are independent of each other. E Since p > 0.05, we cannot conclude that the populations are independent of each other.

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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Ax test for homogeneity of populations was conducted using data found in a two-way table consisting of 6 rows
and 3 columns. The x? value was found to be 19.63.
What can we conclude about the results of this test?
Transcribed Image Text:Ax test for homogeneity of populations was conducted using data found in a two-way table consisting of 6 rows and 3 columns. The x? value was found to be 19.63. What can we conclude about the results of this test?
Since p = 0.033, we have strong evidence to suggest that the distribution of proportions is not the
А
same for each of the different populations.
Since p = 0.354, we do not have enough evidence to suggest that the distribution of proportions is
В
not the same for each of the different populations.
Since p = 19.63, we do not have any evidence to suggest that the distribution of proportions is not
C
the same for each of the different populations.
D
Since p < 0.05, we have strong evidence that the populations are independent of each other.
Since p > 0.05, we cannot conclude that the populations are independent of each other.
E.
Transcribed Image Text:Since p = 0.033, we have strong evidence to suggest that the distribution of proportions is not the А same for each of the different populations. Since p = 0.354, we do not have enough evidence to suggest that the distribution of proportions is В not the same for each of the different populations. Since p = 19.63, we do not have any evidence to suggest that the distribution of proportions is not C the same for each of the different populations. D Since p < 0.05, we have strong evidence that the populations are independent of each other. Since p > 0.05, we cannot conclude that the populations are independent of each other. E.
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