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How many degrees would the minute hand on a clock move in 1 minutes?
Wiki User
∙ 10y ago
6 degrees, because 360 deg in a circle and it moves 1/60 at a time. 360/60 is 6 degrees.
Wiki User
∙ 10y ago
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How many degrees does the minute hand turn in 35 minutes?
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.
How the face and hands of a round clock can show different types of angles?
Every minute on a round clock is six degrees. Putting the hands on 12 and 3 (15 minutes) would be a 90 degree angle.
What type of angle is formed on a clock when it's 10 minutes after 12?
Assuming the hour hand moves steadily for the entirety of the hour, the angle formed by the hour and minute hand would be 55 degrees.
What is the angle of the hands of a clock at 7?
Measuring from the minute hand (at 12) and going clockwise, it would be 210 degrees.
How does a 145 degree look like?
Every minute on a clock equals 6 degrees. 145 degrees would be pretty close to 5:01
How many degrees does the minute hand turn in 35 minutes?
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.
What is the angle at which the minute hand of a clock rotates over a period of twelve minutes?
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.
How the face and hands of a round clock can show different types of angles?
Every minute on a round clock is six degrees. Putting the hands on 12 and 3 (15 minutes) would be a 90 degree angle.
What is a 73 degrees on a head bolt?
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.
How many minutes will the long hand take to move from 1to 8?
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.
What is a 73 degrees turn on a head bolt?
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.
If the hour hand on a clock moves one half of a degree every minute how many degrees will the hand move in an hour?
61
What is the measure of the angle formed by the hands of a clock at 130?
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.
Looking at a standard wall clock at the time 630 what is the anglein nearest degrees created by the minute hand and the hour hand?
The hour hand would be at 195 degrees and the minute hand at 180 degrees.
When looking at a standard clock at the time 6.30 what is the angle in nearest degrees created by the minute hand and the hour hand?
At 6:30, the hour hand is at 195 degrees, the minute hand is at 180 degrees, the second hand would be at 0 degrees. The hour and minute hands would also be 15 degrees apart.
If a clock hand moves 1 60th of a degree every minute how many degrees will it have moved in one hour?
1 hour = 60 minutes therefore: It would have moved (1/60) x 60 minutes = 1 degree
What type of angle is formed on a clock when it's 10 minutes after 12?
Assuming the hour hand moves steadily for the entirety of the hour, the angle formed by the hour and minute hand would be 55 degrees.
