Let X, Y be independent random variables X˜Bi({m_1},{{π }_{1}}), Y˜Bi({m_2},{{π }_
Question: Let X, Y be independent random variables \(X\tilde{\ }Bi\left( {{m}_{1}},{{\pi }_{1}} \right)\), \(Y\tilde{\ }Bi\left( {{m}_{2}},{{\pi }_{2}} \right)\).
a) Normalize \(\frac{X}{{{m}_{1}}}-\frac{Y}{{{m}_{2}}}\)
b) Let x = 264, y = 496. Compute the realization of the normalized random variable \(\frac{X}{{{m}_{1}}}-\frac{Y}{{{m}_{2}}}\).You know that \(X\tilde{\ }Bi\left( 300,0.85 \right)\) and \(Y\tilde{\ }Bi\left( 620,0.83 \right)\).
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