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Cercy, Micah
due \( 5102024 \quad 18 \) of 15
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There is a game with rubber ducks floating on a pool of water at the fair. On the bottom of each duck is a black or red dot. To play the game a person randomly picks one of the floating ducks. If a person picks a duck with a red dot on the bottom they win a prize. The duck is then placed back in the water.
The table below summarizes the results of the first 50 people to play the game.
\begin{tabular}{|c|c|c|}
\hline & Red Dot & Black Dot \\
\hline Number of Times & 12 & 38 \\
\hline
\end{tabular}
Based on these results, what is the expected probability that the next rubber duck picked will have a black dot?
Type your response in the box below.
\( \square \)