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Mathematics, 04.12.2019 02:31 adriana145
Show that if x is a geometric random variable with parameter p, then
e[1/x]= −p log(p)/(1−p)
hint: you will need to evaluate an expression of the form
i=1➝[infinity]∑(ai/ i)
to do so, write
ai/ i=0➝a∫(xi−1) dx then interchange the sum and the integral.
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Show that if x is a geometric random variable with parameter p, then
e[1/x]= −p log(p)/(...
e[1/x]= −p log(p)/(...
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