Which of the following is a required condition for using the normal approximation to the binomial in constructing interval estimate for the difference between two population proportions?
A)

n _ { 1 } p _ { 1 } > 30

and

n _ { 2 } p _ { 2 } > 30

.
B)

n _ { 1 } p _ { 1 } > 5

and

n _ { 2 } p _ { 2 } > 5

.
C) $Which of the following is a required condition for using the normal approximation to the binomial in constructing interval estimate for the difference between two population proportions? A) n _ { 1 } p _ { 1 } > 30 and n _ { 2 } p _ { 2 } > 30 . B) n _ { 1 } p _ { 1 } > 5 and n _ { 2 } p _ { 2 } > 5 . C) and . D) n _ { 1 } p _ { 1 } > 5, n _ { 1 } q _ { 1 } > 5, n _ { 2 } p _ { 2 } > 5, and n _ { 2 } q _ { 2 } > 5 .$ $Which of the following is a required condition for using the normal approximation to the binomial in constructing interval estimate for the difference between two population proportions? A) n _ { 1 } p _ { 1 } > 30 and n _ { 2 } p _ { 2 } > 30 . B) n _ { 1 } p _ { 1 } > 5 and n _ { 2 } p _ { 2 } > 5 . C) and . D) n _ { 1 } p _ { 1 } > 5, n _ { 1 } q _ { 1 } > 5, n _ { 2 } p _ { 2 } > 5, and n _ { 2 } q _ { 2 } > 5 .$ $Which of the following is a required condition for using the normal approximation to the binomial in constructing interval estimate for the difference between two population proportions? A) n _ { 1 } p _ { 1 } > 30 and n _ { 2 } p _ { 2 } > 30 . B) n _ { 1 } p _ { 1 } > 5 and n _ { 2 } p _ { 2 } > 5 . C) and . D) n _ { 1 } p _ { 1 } > 5, n _ { 1 } q _ { 1 } > 5, n _ { 2 } p _ { 2 } > 5, and n _ { 2 } q _ { 2 } > 5 .$ and $Which of the following is a required condition for using the normal approximation to the binomial in constructing interval estimate for the difference between two population proportions? A) n _ { 1 } p _ { 1 } > 30 and n _ { 2 } p _ { 2 } > 30 . B) n _ { 1 } p _ { 1 } > 5 and n _ { 2 } p _ { 2 } > 5 . C) and . D) n _ { 1 } p _ { 1 } > 5, n _ { 1 } q _ { 1 } > 5, n _ { 2 } p _ { 2 } > 5, and n _ { 2 } q _ { 2 } > 5 .$ .
D)

n _ { 1 } p _ { 1 } > 5,

n _ { 1 } q _ { 1 } > 5,

n _ { 2 } p _ { 2 } > 5,

and

n _ { 2 } q _ { 2 } > 5

In Testing the Hypotheses H0:p=0.50H _ { 0 } : p = 0.50H0​:p=0.50

Multiple Choice

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In Testing the Hypotheses $H _ { 0 } : p = 0.50$

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