Suppose that a game is to be played with a single die
assumed fair. In this game a player wins $20 if a 2 turns up,
$ 40 if a 4 turns up; loses $30 if a 6 turns up; while the
player neither wins nor loses if any other faces turns up.
Find the expected sum of money to be won.
"E[X]=20\\cdot (1\/6)^2+40\\cdot (1\/6)^4-30\\cdot (1\/6)^6=\\$\\ 0.59"
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