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Casino Craps A gambler plans to play the casino dice game

Chapter 4, Problem 2BSC

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QUESTION:

Casino Craps A gambler plans to play the casino dice game called craps, and he plans to place a bet on the “pass line.” Let A be the event of winning. Based on the rules used in almost all casinos, \(P(A)=244 / 495\) . Describe the event \(A^{-}\) and find the value of \(P\left(A^{-}\right)\).

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QUESTION:

Casino Craps A gambler plans to play the casino dice game called craps, and he plans to place a bet on the “pass line.” Let A be the event of winning. Based on the rules used in almost all casinos, \(P(A)=244 / 495\) . Describe the event \(A^{-}\) and find the value of \(P\left(A^{-}\right)\).

ANSWER:

Step 1 of 2

Let A be the event of winning.

Based on the rules used in almost all casinos, P(A) = 244/495.

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