The hour hand moves 360 degrees / 12 in an hour = 30 degrees. It follows that in a minute it moves 30 degrees / 60 = 1/2 degree.
How many degrees does the hour hand move in 60 minutes?
The minute hand moves 360 degrees in 60 minute(or 6 degrees in one minute) and hour hand moves 360 degrees in 12 hours(or 0.5 degrees in 1 minute).
How many degrees does a clock hand turn in 20 minutes?
Answer: The minute hand moves the 60s per minute and a full rotation is 360° so: 360/60 = 6° per minute. So in 20 minutes, the minute hand will be 6 * 20 = 120° and the hour hand will be 120/12 = 10°.
How many degrees will the hour hand cover?
Correct answer: Since there are 30 degrees between each number on the clock face, the hour hand is 30 + 15 = 45 degrees away from 12. The minute hand is on 6, which is 180 degrees from 12. The two hands form a 180 – 45 = 135 degree angle.
What angle does an hour hand travel in 1 minute?
How many angle hour hands rotate in 2 hours 20 minutes?
The angle made by the minute hand in 60 minutes = 360 degrees. So the angle made by the minute hand in 20 Minutes = 120 degrees. Hence angle between the hour hand and minute hand at 2:20 = 120 – 70 = 50 degrees.
At what degree will the hour hand of a clock will be at 1 minute?
What is the angle of 3 20?
The answer is 10 degrees. The question asks for the angle between the two hands at exactly 3:20. In order for it to be 3:20, the minute hand must be directly aligned on the 4. The hour hand moves 30 degrees every 60 minutes.
How much does a watch lose per a day if its hand coincide every 64 minutes?
In the given watch, hands coincide every 64 minutes. i.e., in the given watch, in 64 minutes, minute hand gains 60 minute spaces over the hour hand.
How much angle hand rotates in 2 hours 20 minutes?
At 2:20, the hour hand is between 2 and 3 and so it makes an angle of 2*30 +20*30/60 = 60 + 10 = 70 deg from 12.
How often is 11 o’clock and 12 o clock?
Correct Option: B At 11 O’clock, the hour hand is 4 spaces apart from the minute hand. Since there are 60 spaces in one hour, so (60 – 4) times, i.e., 56 times the hands of the clock are an integral number of minutes apart. Hence , required answer is 56 times .
