Let X be a Binomial random variable with parameters n and 0 < p < 1.Show that lim E(1 + X) · E(1/1 + X)= 1.n→∞

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Let X be a Binomial random variable with parameters n and 0 < p < 1.Show that lim E(1 + X) · E(1/1 + X)= 1.n→∞
Let X be a Binomial random variable with parameters n and 0 < p < 1.Show that lim E(1 + X) · E(1/1 + X)= 1.n→∞

Let X be a Binomial random variable with parameters n and 0 < p < 1.Show that lim E(1 + X) · E(1/1 + X)= 1.n→∞
X服从二项分布B(n,p),参数为n,0 < p < 1,证明,当n趋近于无穷时,lim E(1 + X) · E(1/1 + X)= 1.

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