In a Friedman test for comparing four populations, provided that there are eight blocks, the test statistic is calculated as F = 10.98. If the test is conducted at the 5% significance level, the conclusion and p-value will be: $\begin{array}{|l|l|} \hline A&\text { reject the null hypothesis, and }0.01

Question

In a Friedman test for comparing four populations, provided that there are eight blocks, the test statistic is calculated as F = 10.98. If the test is conducted at the 5% significance level, the conclusion and p-value will be:

\begin{array}{|l|l|}\hline A&\text { reject the null hypothesis, and }0.01< P-value<0.025\\\hline B&\text { reject the null hypothesis, and } p -value >0.025 \\\hline C&\text { do not reject the null hypothesis, and p-value<0.05}\\\hline D&\text { do not reject the null hypothesis, and p -value >0.05}\\\hline \end{array}

Quizplus · Accepted Answer

The Answer of In a Friedman test for comparing four populations, provided that there are eight blocks, the test statistic is calculated as F = 10.98. If the test is conducted at the 5% significance level, the conclusion and p-value will be: $\begin{array}{|l|l|} \hline A&\text { reject the null hypothesis, and }0.01< P-value<0.025\ \hline B&\text { reject the null hypothesis, and } p -value >0.025 \ \hline C&\text { do not reject the null hypothesis, and p-value<0.05}\ \hline D&\text { do not reject the null hypothesis, and p -value >0.05}\ \hline \end{array}$

In a Friedman Test for Comparing Four Populations, Provided That