Let X1, X2, . . . , Xn denote n independent and
Chapter 9, Problem 37E(choose chapter or problem)
Let denote independent and identically distributed Bernoulli random variables such that
\(P\left(X_{i}=1\right)=p \text { and } P\left(X_{i}=0\right)=1-p\)
for each \(i=1,2, \ldots, n\) Show that \(\sum_{i=1}^{n} X_{i}\) is sufficient for by using the factorization criterion given in Theorem .
Equation Transcription:
Text Transcription:
X1, X2,...,Xn
P (X_i=1)=p and P (X_i=0)=1-p
i=1,2,...,n
\sum_i=1^n X_i
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