Suppose that baseball Team A is better than baseball Team B. Team A is enough better that it has a 2!3 probability of beating Team B in any one game, and this probability remains the same for each game, regardless of the outcomes of previous games. Suppose that team A and team B play a best-of-three series, meaning that the first team to win two games wins the series. Which of the following describes how a six-sided die could be used to simulate one repetition of a best-of-three series between teams A and B?

a. Let rolls 1, 2, and 3 represent team A winning a game and 4, 5, and 6 represent team B winning a game. Roll the die and record who wins the game until one team has won two games (two or three times).
b. Let rolls 1 and 2 represent team B winning a game and 3-6 represent team A. Roll the die and record who wins the game until one team has won two games (two or three times).
c. Let rolls 1 and 2 represent team A winning a game and 3-6 represent team B. Roll the die and record who wins the game until one team has won two games (two or three times).
d. There is not a preferred method of the three listed.