Example 3-52. (Huyghen's Problem) A and B throw alternatively with a pair of balanced dice. A wins if he throws a sum of six points before B throws a sum of seven points, while B wins if he throws a...


Example 3-52. (Huyghen's Problem) A and B throw alternatively with a pair of<br>balanced dice. A wins if he throws a sum of six points before B throws a sum of seven points,<br>while B wins if he throws a sum of seven points before A throws a sum of six points. If A<br>begins the game, show that his probability of winning is 30/61.<br>

Extracted text: Example 3-52. (Huyghen's Problem) A and B throw alternatively with a pair of balanced dice. A wins if he throws a sum of six points before B throws a sum of seven points, while B wins if he throws a sum of seven points before A throws a sum of six points. If A begins the game, show that his probability of winning is 30/61.

Jun 09, 2022
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