In the 17th century, the discipline of probability theory got its start when a gambler asked a mathematician friend to explain some observations about dice games. why did he, on average, lose a bet that at least one six would appear when rolling a die four times? and why did he seem to win a similar bet, getting at least one double-six when rolling a pair of dice 24 times? nowadays, it seems astounding that any person would roll a pair of dice 24 times in a row, and then repeat that many times over. let’s do that experiment on a computer instead. simulate each game a million times and print out the wins and losses, assuming each bet was for $1. a. simulate 1 plays of the the first game: you win if one get one six in four rolls of one dice. b. simulate 1 plays of the the second game: you win if one get double sixes in twenty four rolls of two dice.