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Let XN(0, 1) and Y eX. (X) (a) Find E[Y] and V(Y). (b) Compute the approximate values of E[Y] and V(Y) using E(X)(u)+()VX) a

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My(t) E(etx) 920 e .1 Nuichis Momont generat ong ot+67 funetion ECex) Jl4 f 2coukSierx e to 01-U 2X 2. e wait itud intbib tri(b) ECex) .1 1 #. -lS 17 w(e) 1. 1 1 . and y(x)e 1/ Ql0)= and y(o) = 1hure L=0 1 Rnow E Cex) - E(1+ X+Xl x3, 212 hoe - El1 +2

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Let XN(0, 1) and Y eX. (X) (a) Find E[Y] and V(Y). (b) Compute the approximate values of E[Y] and V(Y) using E(X)(u)+&#...
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