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What is the measure of the angle between the minute and hour hand?

What is the measure of the angle between the minute and hour hand?

Answer: The angle between the hour hand and minute hand at 4’o clock in an analog clock is 120 degrees.

What is the angle of a clock at 3 15?

What is the answer? Since hour hand moves at (1/2)° per minute . Thus 15 minutes would add up to 7.5°. Thus angle between hour hand and minute hand at 3:15 is 7.5°.

What is the measure of angle when the time is 3 o clock?

90 degrees
At 3:00, the hands of the clock form a right angle of 90 degrees.

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What is the angle between hour and minute at 3 15?

If you look at a clock and the time is 3:15, what is the angle between the hour and the minute han.. The answer is 360 degrees !

What is the angle between hour and minute hand at 12 15?

Step-by-step explanation: In other words, the angle between the hour handle and minute handle at 12 hour 15 minutes is 82.5 degrees or 82 degree 30 minutes.

What is the angle between 3 45?

The angle between the minute hand and the hour hand would be 157.5 degrees. Each 5 minute segment is 30 degrees, and at 3:45 the hour hand would have moved 3/4ths through one of the segments. So there would be 5 and a fourth. 5*30 = 150, 30/4 = 7.5, 157.5 total.

What is the angle between 3 30 o clock?

At 3:30 , the minute hand is at number 6. At 3:00 the hour hand was at number 3. Now it has moved 15 degree. Hence the angle between the two is ( 90 -15) = 75 degree.

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What is the angle between the hour hand and the minute hand?

At 3:05 the minute hand is on the 1. The hour hand moves 30° every hour and so after 5 minutes the hour hand moves 5/60 of 30° beyond the 3. So that gives us the hour hand at: 90+5/60×30=90+2.5=92.5 the minute hand is on the 1. So the angle between is: 92.5-30=62.5 A clock has 12 numbers. Since a clock is a circle that has 360

What is the hour hand on the clock at 3 05?

At 3:05 the minute hand is on the 1. The hour hand moves 30° every hour and so after 5 minutes the hour hand moves 5/60 of 30° beyond the 3. So that gives us the hour hand at: 90+5/60×30=90+2.5=92.5 the minute hand is on the 1.

How do you find the angle between two hands on a clock?

By dividing the clock into pieces, we can determine that the angle between the two hands is. Within a clock, just like any circle, there are 360 total degrees. Within an clock, there are 60 total minutes. Each minute that passes, the minute hand advances 6 degrees.

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How to calculate the two angles with respect to 12 hours?

How to calculate the two angles with respect to 12:00? 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). In h hours and m minutes, the minute hand would move (h*60 + m)*6 and hour hand would move (h*60 + m)*0.5.