Let X1, . . . , X10 be independent and identically distributed continuous random variables with distribution

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Let X1, . . . , X10 be independent and identically distributed continuous random variables with distribution function F, and mean μ = E[Xi ]. Let X(1)

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(a) Find E[ 10 i=1X(i)].

(b) Let N = max{i : X(i)

(c) If m is the median of the distribution (that is, if F(m) = 0.5), find P(X(2)

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