SOLUTION: If the electricity goes out and a clock stops, what is the probability that the second had stops between 2 and 3?
Algebra ->
Probability-and-statistics
-> SOLUTION: If the electricity goes out and a clock stops, what is the probability that the second had stops between 2 and 3?
Log On
There are 12 spaces on the clock face identically sized to the space between the 2 and the 3. So there are 12 ways the thing can happen and 1 way that you would consider a success.
John
My calculator said it, I believe it, that settles it