$X = [X_1X_2]^T$
$M = [ 1 $ $2]$$^T$ $∑$ = $[3$ $1,$ $1$ $4]$
$∑_{11} = 3 $ $∑_{12} = 1 $ $∑_{21} = 1 $ $∑_{22} = 4 $
I couldn't write as a matrix
$E[X^TX]$ = ?
I found $E[X_1^2+X_2^2]$ these are not independent, I think I cant write $E[X_1^2]+E[X_2^2]$ How I can continue?
$E(X+Y)=EX+EY$ is true whether or not $X$ and $Y$ are independent.