What conditions are necessary in order to use the \( z \)-test to test the difference between two population proportions? Choose the correct answer below. A. Each sample must be randomly selected, independent, and \( n_{1} p_{1}, n_{1} q_{1}, n_{2} p_{2} \), and \( n_{2} q_{2} \) must be at most five. B. Each sample must be randomly selected, dependent, and \( n_{1} p_{1}, n_{1} q_{1}, n_{2} p_{2} \), and \( n_{2} q_{2} \) must be at most five C. Each sample must be randomly selected, \( I_{\text {dependent, and } n_{1} p_{1}, n_{1} q_{1}, n_{2} p_{2} \text {, and } n_{2} q_{2} \text { must be at least five }}^{\text {D. Each sample must be randomly selected, dependent, and } n_{1} p_{1}, n_{1} q_{1}, n_{2} p_{2} \text {, and } n_{2} q_{2} \text { must be at least five }} \).
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