The answer is 12:10 PM
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10 minutes after midnight would be 12:10 AM. This is because each hour on the clock consists of 60 minutes, so after midnight (12:00 AM), adding 10 minutes would bring you to 12:10 AM.
To determine how many times the clock will display 3 or more of the same number in a row over the course of one day, we need to consider the different combinations that can occur. In a 12-hour clock, there are 24 hours in a day. Each hour can display two sets of three repeating numbers (e.g., 1:11 and 11:11). Therefore, there are 48 instances of three repeating numbers in a 12-hour period. Doubling this for a full 24-hour day, we find that the clock will display 3 or more of the same number in a row 96 times in one day.
Conversion is as follows: 00:00 = 12 am (12 midnight) 00:01 to 00:59 = 12:01 am to 12:59 am 01:00 to 11:59 = 01:00 am to 11:59 am 12:00 = 12 midday 12:01 to 12:59 = 12:01 pm to 12:59 pm 13:00 to 23:59 = 1:00 pm to 11:59 pm Note, the usage of 12 am and 12 midday is what I was taught at school, Microsoft disagrees. Now, why would anyone want to use such a complicated system as the 12-hour clock?
11:53
A twelve hour clock has 1,2,3,4,5,6,7,8,9,10,11,12 and is the standard form time clock. A 24 hour clock has times starting at 1-12, but after it will start with 13 as 1 p.m. all the way to 24 or 00 as 12 midnight.