Jordan wants to play a basketball game at a carnival. The game costs the player \$5$5dollar sign, 5 to play, and the player gets to take two long-distance shots. If they miss both shots, they get nothing. If they make one shot, they get their \$5$5dollar sign, 5 back. If they make both shots, they get \$10$10dollar sign, 10 back. Jordan has a 40\%40%40, percent chance of making this type of shot. Here is the probability distribution of X=X=X, equals the number of shots Jordan makes in a randomly selected game, and M=M=M, equals the amount of money Jordan gains from playing the game. X=\# \text{ of shots made}X=# of shots madeX, equals, \#, start text, space, o, f, space, s, h, o, t, s, space, m, a, d, e, end text 000 111 222 M=\text{money gained}M=money gainedM, equals, start text, m, o, n, e, y, space, g, a, i, n, e, d, end text -\$5−$5minus, dollar sign, 5 \$0$0dollar sign, 0 \$5$5dollar sign, 5 Probability 0.360.360, point, 36 0.480.480, point, 48 0.160.160, point, 16 Find the expected value of the amount of money Jordan gains from playing this game.