Four friends are contemplating joining a local bowling league. Let X1,X2,X3,X4 be the score of the first, second, third, and fourth friend, respectively, on a randomly chosen game. From past experience, the friends know that: E(X1 )=110, E(X2 )=125, E(X3 )=113, and E(X4 )=140. Additionally, σ1=7, σ1=13, σ1=10, and σ1=20. Define their total score on a randomly chosen game as Y=X1+X2+X3+X4. Assume the four players' scores are independent.
-Calculate the variance of their total score on a randomly chosen game.
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