Question 2.: A casino game works as follows: A player pays $2 to play. Then, the player draws a card randomly from a standard playing deck. If the card is a V, the player gets back $6. Otherwise, the player gets back nothing. a) Calculate, to the nearest cent, the expected net result to the player from playing this game. 13) Calculate, to the nearest cent, the payoff (instead of $6) that would make this a fair game. e) Another way to make this game more attractive to Players, other than changing the payoff amount (as in (b)), is to remove nonT cards from the declg to increase P(drawing a V). Using the original payoff amount of $6 for a V, calculate the minimum number of nonV cards that would have to be removed from the deck, to make this a game that favours the player