Let X and Y are two random variables with p.d.f given by Rx,y) = 10 [4xy, 0Sx<1 otherwise and their marginal density functions as [2x, 0

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Let X and Y are two random variables with p.d.f given by
[4xy, 0Sx<1
Ax,y) :
=10
otherwise
and their marginal density functions as
[2x, 0<x<1
Ax)=10 otherwise
(2y, 0 <x<1
otherwise
and g(y)=
prove that E(X+Y)= E(X)+E(Y)
Transcribed Image Text:Let X and Y are two random variables with p.d.f given by [4xy, 0Sx<1 Ax,y) : =10 otherwise and their marginal density functions as [2x, 0<x<1 Ax)=10 otherwise (2y, 0 <x<1 otherwise and g(y)= prove that E(X+Y)= E(X)+E(Y)
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