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@lgbasallote
proofs?
Most of the statstics book do not have that... so i did it
cool. takes great smarts to do those =))
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Thanx
@eliassaab can u plz check is my maths correct....
Notice first that \[ k \binom n k = n \binom {n - 1} {k - 1} \] \[ E(X)= \sum_{k \mathop = 0}^n k \binom n k p^k q^{n - k}=\\ \sum_{k \mathop = 0}^n n \binom {n - 1} {k - 1} p^k q^{n - k}=\\ n p \sum_{k \mathop = 1}^n \binom {n - 1} {k - 1} p^{k - 1} q^{\left({n - 1}\right) - \left({k - 1}\right)} \\ \text{ Changing the variables } m=n-1,\, j=k-1\\ n p \sum_{j \mathop = 0}^m \binom m j p^j q^{m - j}=\\np (p+q)^m=np (1)^m=np \]
how is |dw:1344097746542:dw|
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