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Military time is a day clock that measures hours to 24 instead of 12 hours like civilian time. Military time is used to avoid confusion between a.m. and p.m. hours. The 24-clock is used by militaries, most European countries, and businesses engaged in 24-hour operations, like airlines and railroads.

Here is a conversion chart converting regular time to military time and how you would read or say that military time.

In the 24-hour format, midnight has two designations, 0000 and 2400:

Military time read and spoken to four digits. A leading 0 is read or spoken for the first 12 hours of the day. On radio and for maximum clarity, every digit is spoken. When reading or in casual conversation, times can be read as three- or four-digit numbers:

Spoken numbers follow the custom of the NATO Phonetic Alphabet, so their pronunciation is exaggerated:

Military time is written in a four-digit format. But you only need to concern yourself with the latter part of the day since the early morning hours are familiar. From midnight of a new day to noon, the 12-hour and 24-hour times are just about the same:

After reaching noon, add the first 12 hours of the day to each of the 12-hour clock times to get the military time:

Military time is used to prevent confusion between a.m. and p.m. times. If you were to arrange to meet a friend at 8, how would your friend know whether you meant 8 a.m. or 8 p.m.? With military time, no confusion exists because 0800 is 8 a.m. and 2000 hours is 8 p.m.

While the U.S. military and militaries around the world use military time, so do other large operators whose business takes them through different time zones.

Airlines typically use the 24-hour clock. In the United States, NASA uses military time down to thousandths of a second.

The respiration rate is the number of breaths a person takes per minute. The rate is usually measured when a person is at rest and simply involves counting the number of breaths for one minute by counting how many times the chest rises.

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A common multiple of two numbers is a number that is a multiple of both numbers. Suppose we want to find common multiples of 10 and 25. We can list the first several multiples of each number. Then we look for multiples that are common to both lists—these are the common multiples.

\[\begin{split} 10 & \colon \; 10, 20, 30, 40, \textbf{50}, 60, 70, 80, 90, \textbf{100}, 110, \ldots \\ 25 & \colon \; 25, \textbf{50}, 75, \textbf{100}, 125, \ldots \end{split} \nonumber \]

We see that \(50\) and \(100\) appear in both lists. They are common multiples of \(10\) and \(25\). We would find more common multiples if we continued the list of multiples for each.

The smallest number that is a multiple of two numbers is called the least common multiple (LCM). So the least LCM of \(10\) and \(25\) is \(50\).

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