Asked by fweng
A fair 6-sided die is rolled twice. The probability that the second roll is strictly less than the first roll can be written as a/b, where a and b are positive, coprime integers. What is the value of a+b?
Answers
Answered by
MathMate
Assume die is fair.
Rolling twice gives 36 outcomes, of which the second roll is strictly less than the first (successes) can be enumerated as follows:
21,31,32,41,42,43,51,52,53,54,61,62,63,64,65
Count how many successes there are, and divide by the size of the sample space (36).
Rolling twice gives 36 outcomes, of which the second roll is strictly less than the first (successes) can be enumerated as follows:
21,31,32,41,42,43,51,52,53,54,61,62,63,64,65
Count how many successes there are, and divide by the size of the sample space (36).
Answered by
robert
thanks sir...
Answered by
MathMate
You're welcome!
It would be even better if you would not use various aliases.
It would be even better if you would not use various aliases.
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