6 degrees, because 360 deg in a circle and it moves 1/60 at a time. 360/60 is 6 degrees.
The minute hand of a clock completes a full rotation of 360 degrees in 60 minutes. Therefore, in 35 minutes, the minute hand would have turned (35/60) * 360 degrees, which is 210 degrees.
The minute hand on a clock moves 360 degrees in a full circle, representing 60 minutes. Therefore, in 10 minutes, the minute hand would move 1/6th of a full circle. To calculate this, you would divide 360 degrees by 60 minutes and then multiply by 10 minutes, resulting in 60 degrees.
It moves 90 degrees because it forms a right angle with its previous position.
Every minute on a round clock is six degrees. Putting the hands on 12 and 3 (15 minutes) would be a 90 degree angle.
The minute hand of a clock completes one full rotation (360 degrees) every hour. Therefore, in 3 hours, the minute hand would rotate 3 times. This means it would rotate a total of 3 x 360 degrees, which equals 1080 degrees.
The minute hand of a clock completes a full rotation of 360 degrees in 60 minutes. Therefore, in 35 minutes, the minute hand would have turned (35/60) * 360 degrees, which is 210 degrees.
The minute hand on a clock moves 360 degrees in a full circle, representing 60 minutes. Therefore, in 10 minutes, the minute hand would move 1/6th of a full circle. To calculate this, you would divide 360 degrees by 60 minutes and then multiply by 10 minutes, resulting in 60 degrees.
It moves 90 degrees because it forms a right angle with its previous position.
12 minutes is 1/5th of an hour. The minute hand sweeps 360 degrees - a full circle - in one hour. So the angle formed by the start and stop of a 12-minute sweep of the minute hand would be 1/5th of 360 degrees or 72 degrees.
Every minute on a round clock is six degrees. Putting the hands on 12 and 3 (15 minutes) would be a 90 degree angle.
The minute hand of a clock completes one full rotation (360 degrees) every hour. Therefore, in 3 hours, the minute hand would rotate 3 times. This means it would rotate a total of 3 x 360 degrees, which equals 1080 degrees.
Imagine the head bolt is the dial on a clock. The distance between minute marks is 6 degrees. So to turn it 73 degrees you would start at 12 and turn it to 12 1/2 minutes.
Assuming that you are referring to a clock face, the long hand represents the minute's hand. To calculate how many minutes the long hand will take to move from 1 to 8, we need to determine the angle between these two positions on the clock face. A clock face is divided into 12 hours, and each hour represents 30 degrees (360 degrees divided by 12 hours). Thus, each minute represents 1/60th of an hour or 0.5 degrees (30 degrees divided by 60 minutes). Therefore, the angle between two consecutive minute marks on the clock face is 6 degrees (0.5 degrees multiplied by 12). To move from 1 to 8, the long hand must pass over 7 minute marks (1, 2, 3, 4, 5, 6, and 7), which represents an angle of 42 degrees (7 multiplied by 6). Since the long hand moves at a constant rate, we can use the formula: time = (angle between the two positions) / (rate of movement) The rate of movement for the long hand is 360 degrees per 60 minutes, or 6 degrees per minute. Thus, the time taken for the long hand to move from 1 to 8 would be: time = 42 degrees / 6 degrees per minute = 7 minutes Therefore, the long hand would take 7 minutes to move from 1 to 8 on a clock face.
Imagine the head bolt is the dial on a clock. The distance between minute marks is 6 degrees. So to turn it 73 degrees you would start at 12 and turn it to 12 1/2 minutes.
Every minute on a clock is 6 degrees, making every five minutes where the numbers are 30 degrees. In theory, hands on the 1 and 6 would would show an angle of 150 degrees. In actuality, the hour hand moves halfway between the 1 and 2 by 1:30 making the angle 135 degrees.
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The hour hand would be at 195 degrees and the minute hand at 180 degrees.