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AR15.COM
12/4/2011 6:54:09 PM EDT
How often and for how long (total minutes) are the numbers 0 thru 9 displayed in 24 hours on a digital clock?



Go.




12/4/2011 6:54:40 PM EDT
[#1]
87.
12/4/2011 6:56:26 PM EDT
[#2]
Quoted:
87.


damn, my guess as well
12/4/2011 6:57:00 PM EDT
[#3]
288.
12/4/2011 6:57:47 PM EDT
[#4]
Is zero really a number? or a technical component of a set of real natural numbers?
12/4/2011 6:58:59 PM EDT
[#5]
24.

Next
12/4/2011 6:59:36 PM EDT
[#6]
Is the digital the big hand or the small hand?
12/4/2011 6:59:50 PM EDT
[#7]
1440
12/4/2011 7:06:22 PM EDT
[#8]
Does the digital clock show the seconds?
12/4/2011 7:07:34 PM EDT
[#9]
Quoted:
Is the digital the big hand or the small hand?


LOL
12/4/2011 7:08:57 PM EDT
[#10]
(60 minutes in a an hour) x (24 hours in a day) = 1,440 minutes

The numbers 0 - 9 are displayed on a digital clock for 1,440 minutes a day.
12/4/2011 7:17:35 PM EDT
[#11]
Assuming a 12-hour display format, which does not display a 0 in the first digit, the duration each digit appears, in minutes, is:















0 - 504





1 - 984





2 - 624





3 - 504





4 - 504





5 - 504





6 - 264





7 - 264





8 - 264





9 - 264
















Frequency isn't really meaningful, as they don't appear at regular intervals.

















ETA:  fixed my retarded arithmetic error just after DsrtEgl50 posted the correct answer below.  If there's a monkey (or other, lesser prize) to be awarded, it's his.







ETA2:  My answer is more righterer than his (984 minutes for the number '1').  The monkey shall be mine!




ETA3:  ...unless simultaneous appearance of the same digit isn't counted more than once (e.g., '11:11' counts as 1 minute for the number '1'), in which case I'm far too drunk to figure it out.




 
12/4/2011 7:18:19 PM EDT
[#12]
Assuming HH:MM, 12-hour, no leading 0
Least significant digit, minute - 6 one minute displays/hr per digit over 24hrs = 144 minutes each for digits 0 through 9
MSD,M - 1 ten minute display/hr per digit over 24hrs = 240 minutes for 0 through 5
LSD,H - 2 one hour displays per 24 hours = 120 minutes for 0 through 9
LSD,H - 2 one hour displays per 24 hours = 120 minutes additional for 1 and 2
MSD,H - 2 two three hour displays per 24 hours = 240 360 minutes for 1

Aggregate for all instances of each digit:
0 = 504 minutes/day
1 = 864 984 minutes/day
2 = 624 minutes/day
3, 4 and 5 = 504 minutes/day
6, 7, 8 and 9 = 264 minutes/day

I did already take my ambien for the night, so I'll double check my math tomorrow...
Edited to fix my count on most significant digit, hour, which agrees with Holden_McRoyne.
12/4/2011 7:29:30 PM EDT
[#13]
Quoted:
ETA:  fixed my retarded arithmetic error just after DsrtEgl50 posted the correct answer below.  If there's a monkey (or other, lesser prize) to be awarded, it's his.

I noticed some of your values were from 12 hour periods. Some were not, though, and I was trying to figure out where your offsets from 12/24 counts would've come from.

Edited to fix quote.
12/4/2011 7:30:51 PM EDT
[#14]
Is the clock on a treadmill?
12/4/2011 7:31:58 PM EDT
[#15]
2  yeah pretty sure the answer is 2
12/4/2011 7:31:59 PM EDT
[#16]



Quoted:



Quoted:

ETA:  fixed my retarded arithmetic error just after DsrtEgl50 posted the correct answer below.  If there's a monkey (or other, lesser prize) to be awarded, it's his.


I noticed some of your values were from 12 hour periods. Some were not, though, and I was trying to figure out where your offsets from 12/24 counts would've come from.



Edited to fix quote.


I did the fourth digit wrong initially––I had 12 minutes for each, instead of 144.

 
12/4/2011 7:34:43 PM EDT
[#17]
12 hour clock or 24?
12/4/2011 7:43:36 PM EDT
[#18]
Threads like these make me feel so stupid.
12/4/2011 7:43:41 PM EDT
[#19]
need more details for the question.

are you saying how long are any of the numbers displayed on the clock, or how long each number is displayed on the clock?


NVM i re-read it for the third time
12/4/2011 7:46:49 PM EDT
[#20]
Never ask a question you don't know the answer to...
12/4/2011 7:55:47 PM EDT
[#21]
OK, cancelling out overlaps, so that ANY minute in which a 1 is displayed only counts as one minute, etc., I get this:






0 - 450


1 - 780


2 - 600


3 - 450


4 - 450


5 - 450


6 - 252


7 - 252


8 - 252


9 - 252







Example:  the number '6' appears in the fourth digit for six minutes every hour, for a total of 144 minutes in 24 hours.  '6' appears in the second digit twice in 24 hours, for an hour at a time, giving a total of 120 minutes.  However, 12 of these minutes are already accounted for, where '6' appears in the last digit, so the total duration during which a '6' appears is 252 minutes, not 264.




ETA:  This post brought to you by 3 liters of Asahi (I dunno, it sounded good with Chinese food).  Do not use these calculations for missile guidance, Mars expeditions, life support equipment, etc.

 
12/4/2011 7:57:14 PM EDT
[#22]
Wow, I got beat  y a drunk guy and a high guy





FML!






And I had the wrong answer!!