Statistical Models: Mastery Test

Rick organized three games for a club's [tex]$25^{\text {th}}$[/tex] anniversary celebration.

A. Get-it-Rolling is a game in which the player rolls an eight-sided die. The player wins if the die lands on 5.
B. Bag-of-Tokens is a game in which the player draws a token from a bag containing 7 tokens, each of a different color. The player wins if they draw the red token.
C. Pick-Your-Tile is a game in which the player picks a number tile from a box of 12 tiles, each with a different number on it. The player wins if they pick the tile that has the number 9 on it.

Rick kept track of wins and losses for each game attempt in the following table.

\begin{tabular}{|c|c|c|}
\hline Game & Number of Wins & Number of Losses \\
\hline Get-it-Rolling (A) & 26 & 173 \\
\hline Bag-of-Tokens (B) & 54 & 141 \\
\hline Pick-Your-Tile (C) & 17 & 175 \\
\hline
\end{tabular}

Select the correct statement.

A. Only the results from game A align closely with the theoretical probability of winning that game.
B. The results from both game A and game C align closely with the theoretical probability of winning those games, while the results from game B do not.
C. Only the results from game B align closely with the theoretical probability of winning that game.
D. The results from both game B and game C align closely with the theoretical probability of winning those games, while the results from game A do not.