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The angle between the two hands changes constantly at the rate of 5.5° per minute. This formula finds the angle between the two hands for a given time (h:m) taking the absolue value as shown: |5.5m - 30h| If the result is greater than 180°, subtract it from 360° to get the included angle.

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Q: What is the angle between the minute and hour hands on a clock?
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Related questions

How do you find the angle between the two hands of clock?

Each minute is six degrees.


How many times in a day is the angle between the minute and hour hands of a clock equal to an angle?

360 times


What is the largest angle that can be by the hour and minute hands of a clock?

360


How many times in a day is the angle between the minute and hour hands of a clock equal to an angle θ where 0 θ 180?

24


What is the angle between the clock hands at 520?

Each minute is 6 degrees and so it's about 30 degrees


How many degrees are in the angle between the hands of a clock and 1224?

144 degrees. Each minute mark around the clock face is 6 degrees.


What is the measure of the angle between the clock hands at 8 o clock?

It is a obtuse angle.


If a clock sHow is 3 hours 45 minutes what is the acute angle between the hands in the clock?

At 3 hours 45 minutes there is not an acute angle between the hands of the clock (unless you extend the hands backwards).


What is the angle of the clock in 22215 pm if its hour hand is 5cm and minute hand is 4cm?

22215 pm is not a correct time, what time do you mean? The angle between the hands, if that is what you mean by 'the angle of the clock', does not depend on the length of the hands, so why have you given them? Please make the question clear and resubmit.


What is the angle between the hands of a clock at 1500 hours?

At 3:00 (1500 hours) on a clock, the hour hand is pointing directly at the 3 and the minute hand is pointing at the 12. To find the angle between the hands, we can use the formula: |(30*H) - ((11/2)M)|, where H is the hour and M is the minute. Plugging in the values, we get |(303) - ((11/2)*0)| = |90 - 0| = 90 degrees. Therefore, the angle between the hands of the clock at 1500 hours is 90 degrees.


How many times in a day angle between the minute and hour hands of a clock equal to an angle theta where 0theta180 degree?

44. 22 in each 12 hour cyccle.


What angle do the hands on the clock make at 10 o'clock?

the answer for "through what angle will the minute hand have turned from 2 o'clock, when the clock shows 10 o'clock?" is 2880 °