For two variables ( x, y ) that have means ( mu_{x}, mu_{y} ), the Covariance is defined as: 1. the expectation value of ( left(x- mu_{x} right) times left(y- mu_{y} right) ) 2. the expectation value of ( left(x- mu_{x} right)^{2} times left(y- mu_{y} right)^{2} ) 3. the expectation value of ( left(x- mu_{x} right)^{2}+ left(y- mu

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For two variables  ( x, y  ) that have means  (  mu_{x},  mu_{y}  ), the Covariance is defined as: 1. the expectation value of  (  left(x- mu_{x} right)  times left(y- mu_{y} right)  ) 2. the expectation value of  (  left(x- mu_{x} right)^{2}  times left(y- mu_{y} right)^{2}  ) 3. the expectation value of  (  left(x- mu_{x} right)^{2}+ left(y- mu_{y} right)^{2}  ) 4. the expectation value of  (  left(x- mu_{x} right)+ left(y- mu_{y} right)  )

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(Solved): For two variables \( x, y \) that have means \( \mu_{x}, \mu_{y} \), the Covariance is defined as: ...

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