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Double Digits

Probability puzzles require you to weigh all the possibilities and pick the most likely outcome.

 

Puzzle ID:#1112
Fun:*** (2.47)
Difficulty:*** (2.28)
Category:Probability
Submitted By:starman****
Corrected By:shenqiang

 

 

 



As an inveterate clock watcher, James glances at his digital watch at random from time to time throughout the day. What is the probability that he will see all the digits reading the same (for example, 4:44) during any single glance? (Assume a typical day, not a day on which daylight savings time changes or anything like that. The watch is set to a 12 hour U.S. format, not a 24 hour European or military format.)





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Comments

pizzahead
Oct 17, 2001

Find me a watch that shows 00 instead of 120. It happens 12 times, not 14. It's .0083, not .0097.
Maneesh
Nov 16, 2001

If you are considering sleeping time then also probability will not change.If favourably chances are reduced then dividing factor will also get reduced.
abrakadabra_12
Dec 05, 2001

I AGREE wit pizzahead! i too wanna see the watch that gives you the tyme 00?
~$abrakadabra$~
lamentor79
Feb 10, 2002

Agreeing with the 12 occurances, I must disagree with the calculation of probability for Jim, unless this inveterate "watcher" looks at the time "randomly" once during every minute cycle, in which case I might label him as OCD (obsessive-compulsive disorder). Anyway, there is a 12 in 1440 chance, approx. 0.83% (obviously) of the time occurances, but Jim's probability can only be based on the number of actual times he looks at his watch during the day, so if he looks at the reading 30 times per day, there would be a 25% chance (0.83*30)of him seeing identical digits.
bighippo4*
Apr 04, 2002

You said that the time is American time, there IS no "00" in standard time, therefore the correct answer, assuming the person does not sleep is 1/120.
pusandave
Apr 05, 2002

I assumed James had insomnia, but I forgot the 11:11 time. Good one, well done!
chamber44
May 17, 2002

lamentor, read the question again. It clearly stated "what are the chances...DURING A SINGLE GLANCE". That's it. Also, I agree that there is no 00 on a digital watch.
opqpop
Sep 29, 2010

Good problem. It taught me to just find number of minutes in 12 hours to get total # of possible times instead of count them w/ multiplication.



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