Question: Suppose that X1, . . . , Xn form a random sample from the Bernoulli distribution with parameter p. Let n be the sample average.

Suppose that X1, . . . , Xn form a random sample from the Bernoulli distribution with parameter p. Let n be the sample average. Find a variance stabilizing transformation for n. When trying to find the integral of (p[1− p])−1/2, make the substitution z = √p and then think about arcsin, the inverse of the sin function.

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