Well, the minute hand traverses 360 degrees in 1 hour.
Or 360 degrees/60 minutes = 6 degrees per minute.
So 12 minutes = 6 x 12=72 degrees in 12 minutes.
[Remember 15 minutes = 90 degrees.]
60 minutes = 1 rotation = 360 degrees So 12 minutes = 360*12/60 = 72 degrees.
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 °
On the clock each minute represents 6 degrees and so 10 minutes is 60 degrees and 25 minutes is 150 degrees
To find the angle between the hour and minute hands of a clock at 6:50, first calculate the positions of each hand. The minute hand at 50 minutes is at 300 degrees (50 minutes × 6 degrees per minute). The hour hand at 6:50 is at 205 degrees (6 hours × 30 degrees per hour + 50 minutes × 0.5 degrees per minute). The angle between them is |300 - 205| = 95 degrees.
The angle of rotation for a clock's hour hand is 30 degrees for each hour, as it completes a full 360-degree rotation in 12 hours. For the minute hand, it moves 6 degrees for each minute, completing a full rotation in 60 minutes. To calculate the angle at a specific time, you can use these values based on the current hour and minute.
60 minutes = 1 rotation = 360 degrees So 12 minutes = 360*12/60 = 72 degrees.
In 60 minutes, the minute hand completely circumnavigates the face of the clock,and returns to where it was 60 minutes earlier. That's a travel of 360 degrees.
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 °
On the clock each minute represents 6 degrees and so 10 minutes is 60 degrees and 25 minutes is 150 degrees
50
To find the angle between the hour and minute hands of a clock at 6:50, first calculate the positions of each hand. The minute hand at 50 minutes is at 300 degrees (50 minutes × 6 degrees per minute). The hour hand at 6:50 is at 205 degrees (6 hours × 30 degrees per hour + 50 minutes × 0.5 degrees per minute). The angle between them is |300 - 205| = 95 degrees.
190 degrees is bit more than a straight angle. If you look at a clock face with the minute hand at 312/3 minutes, then going from 12 o'clock to the minute hand makes an angle of 190 degrees.
The angle of rotation for a clock's hour hand is 30 degrees for each hour, as it completes a full 360-degree rotation in 12 hours. For the minute hand, it moves 6 degrees for each minute, completing a full rotation in 60 minutes. To calculate the angle at a specific time, you can use these values based on the current hour and minute.
38.197 minutes.
220 degrees
To calculate the angle of the clock hands at 8:45, we can use the formula for the angle between the hour and minute hands: Angle = |(30*hour - (11/2)minutes)|. Here, the hour is 8 and the minutes are 45. Plugging in the values gives us |(308 - (11/2)*45)| = |240 - 247.5| = | -7.5 | = 7.5 degrees. Therefore, the angle between the clock hands at 8:45 is 7.5 degrees.
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.