e(x+y)=e(x)+e(y) not independent - Axtarish в Google
If X and Y are independent, then E(XY ) = E(X)E(Y ). However, the converse is not generally true: it is possible for E(XY ) = E(X)E(Y ) even.
Продолжительность: 0:59
Опубликовано: 19 авг. 2022 г.
2 мар. 2019 г. · Once you condition on X, it is no longer random, so it can come out of the expectation: E(XY|X) = XE(Y|X) always.
13 мар. 2021 г. · The second part of the equality is always true provided the expected values exist even if X and Y are not independent because E[X+Y]=EX+EY.
As with the variance, Cov(X, Y ) = E(XY ) - (EX)(EY ). It follows that if X and Y are independent, then E(XY )=(EX)(EY ), and then Cov(X, Y )=0.
The fact that some two random variables are uncorrelated, ie, E(XY) = EX EY, does not imply that they are independent. Show that this is nevertheless true.
28 окт. 2023 г. · Page 22 of Chapter 4 mentions that we can find E[XY] for dependent random variables by using E[XY] = E[X]E[Y] + cov[X,Y].
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