p(0.7^k = 1)= Xi p(Xi = k+ 1)= 1-0.7^k
So e (xi) =1* 0.7k+(k+1) * (1-0.7k) =1+(1-0.7k) * k.
So e (x1+x2+x3+... x500/k) = 500/k (1+(1-0.7k) * k).
Sao nian, your answer 500/k [1* (0.7k)+(1-0.7k) * k] is wrong.
When 47 is divided by the quotient 7 of 6, the remainder is 5. Less than eight.
If there is a remainder, you should combine the remainder with the