Consider a gambling game where a player pays $10 to play with a
40% chance of winning $20, 40% chance of winning $1, and a 20%
chance of winning $0.
(a) If the player’s utility function is U(M) = M, what is the
expected utility from playing the game? How does it compare to the
player’s utility of not playing the game, i.e. having $10 for sure?
Is the player risk-neutral, risk-loving, or risk-averse, and does
the player play?
(b)...