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(Solved): Let \( X_{1}, \ldots, X_{100} \) be independent identically distributed random variables such that ...




Let \( X_{1}, \ldots, X_{100} \) be independent identically distributed random variables such that \( \operatorname{Pr}(X=0)=
Let \( X_{1}, \ldots, X_{100} \) be independent identically distributed random variables such that \( \operatorname{Pr}(X=0)=\operatorname{Pr}(X=2)=0.5 \). Let \( S=X_{1}+\ldots+X_{100} \). Calculate the approximate value of \( \operatorname{Pr}(S>115) \).


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P(X=0) = 0.5 , P(X=2) = 0.5 E(x)=?xp(x)=0×0.5+2×0.5=1E
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