Using the joint distribution describing X and Y, the following formula was derived E(XKym) = 2km+3(m+k)+4 (k+1)(k+2)(m+1)(m+2) where k and m are both nonnegative constants. Simplify Var( 2X - 3Y) [ Select ] - Var(X) [Select] [ Select ] = Var(Y) [Select] [ Select [ Select ] Cov(X,Y)

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Using the joint distribution describing X and Y, the following formula was derived
E(XKym) =
2km+3(m+k)+4
(k+1)(k+2)(m+1)(m+2)
where k and m are both nonnegative constants.
Simplify Var( 2X - 3Y)
[ Select ]
- Var(X) [Select]
[ Select ]
Var(Y) [Select]
[ Select ]
Cov(X,Y)
Transcribed Image Text:Using the joint distribution describing X and Y, the following formula was derived E(XKym) = 2km+3(m+k)+4 (k+1)(k+2)(m+1)(m+2) where k and m are both nonnegative constants. Simplify Var( 2X - 3Y) [ Select ] - Var(X) [Select] [ Select ] Var(Y) [Select] [ Select ] Cov(X,Y)
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