Which of the following is a required condition for using the normal approximation to the binomial distribution in testing the difference between two population proportions? $\begin{array}{|l|l|}
\hline A.&n_{1} p_{1}5 \text { and } n_{2} p_{2}5 \text {. }\
\hline B.&m_{2}\left(1-p_{2}\right)5 .\
\hline C.&n_{1} p_{1}5, n_{1}\left(1-p_{1}\right)5, m_{2} p_{2}5 \text { and } n_{2}\left(1-p_{2}\right)5 \text {. }\
\hline D.&n_{1}\left(1-p_{1}\right)5 \text { and } n_{2}\left(1-p_{2}\right)5\
\hline
\end{array}$

Question

Which of the following is a required condition for using the normal approximation to the binomial distribution in testing the difference between two population proportions? $\begin{array}{|l|l|}
\hline  A.&n_{1} p_{1}>5 \text { and } n_{2} p_{2}>5 \text {. }\
\hline  B.&m_{2}\left(1-p_{2}\right)>5 .\
\hline  C.&n_{1} p_{1}>5, n_{1}\left(1-p_{1}\right)>5, m_{2} p_{2}>5 \text { and } n_{2}\left(1-p_{2}\right)>5 \text {. }\
\hline  D.&n_{1}\left(1-p_{1}\right)>5 \text { and } n_{2}\left(1-p_{2}\right)>5\
\hline 
\end{array}$

Quizplus · Accepted Answer

The Answer of Which of the following is a required condition for using the normal approximation to the binomial distribution in testing the difference between two population proportions? $\begin{array}{|l|l|}
\hline  A.&n_{1} p_{1}>5 \text { and } n_{2} p_{2}>5 \text {. }\
\hline  B.&m_{2}\left(1-p_{2}\right)>5 .\
\hline  C.&n_{1} p_{1}>5, n_{1}\left(1-p_{1}\right)>5, m_{2} p_{2}>5 \text { and } n_{2}\left(1-p_{2}\right)>5 \text {. }\
\hline  D.&n_{1}\left(1-p_{1}\right)>5 \text { and } n_{2}\left(1-p_{2}\right)>5\
\hline 
\end{array}$

Which of the Following Is a Required Condition for Using