On first glance, this problem may seem simple in that the angle between the 3 and 6 on a clock is one quarter of a circle or 90 degrees. Solution : Visualize the clock as a 360 degree circle.As we know that Hour handle completes 360 degree in 12 hours.In 1 hour or 60 minutes it complete 360/12 i.e. spaces between hour hand and minute hand is 20. Download Clock Angle Problem Solver - Find out the angle between the hour hand and minute hand of the clock, and view the results displayed in degrees, with the aid of this portable program Angle traced by the minute hand in 60 minutes is 360°. So, between 4 and 5 o'clock the hands of a clock point in opposite directions at 4 hrs 54, So, the reflex angle between the hands of a clock at 10.25 is. is also called the long hand and the hour hand (H.H.) Math problem. Problem 2 What is the angle between the large (minute) hand and the small (hour) hand at 12:05 am? Angle traced by the hour hand in 1 hour is, 4 hrs 20 min  =  4 20⁄60  =  4 1⁄3  =  13/3 hrs. 8. 2:16:00.0 C. 2:17:56.3 D. 2:19:03.1 Solution 30 degree.Minute handle completes 360 degree in 60 minutes.In 1 minutes it completes 360/60 i.e. We have to measure minute spaces from hour hand to minute hand in clock wise direction. From the above calculation, it is clear that the hands are at right angle 22 times in 12 hours. Find the angle between the hour hand and minute hand of a clock when the time is 4.20 ? The hands of a clock point in opposite direction in the following timings. 9. Let's separate the problem into its components. Submit Please embed images of following types only : jpg,jpeg,png . It is nothing but the minute spaces between the two hands. In every hour, both the hands coincide once. Angle traced by minute hand in 60 minutes is 360°, 11. 2. 7. Your {{submitTextSingle}} has been submitted. Answer. The smaller one is called short hand or hour hand and the larger one is called long hand or minute hand. To be coincident, the minute hand must must gain 15 min.spaces. Through how many radians do the minute hand and the hour hand move between 1:00 P.M. and 1:45 P.M. (on the same day)? 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