# Does a watch gain or lose per day if its hands coincide every 66 minutes?

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When the hands of clock will meet again, the minute hand will cover 360° more than hour hand. … Since hands of the clock are coinciding after 66 minutes so the clock is losing 6/11 minutes in 66 minutes. So in 24 hour it will lose. This discussion on The hands of a clock coincide after every 66 minutes of correct time.

## Will the hands of a clock coincide in a day?

Explanation: The hands of a clock coincide 11 times in every 12 hours (Since between 11 and 1, they coincide only once, i.e., at 12 o’clock). The hands overlap about every 65 minutes, not every 60 minutes. The hands coincide 22 times in a day.

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## How many times will the hands of clock coincide for a day?

Also, the hour and minute hand coincide only once between 11 and 1 o’clock i.e. at 12 o’clock. So, from both the above statements we can say that the two hands coincide exactly 11 times in a 12 hour span. times. So, the number of times the two hands coincide in a day is 22 times.

## How much does a watch lose or gain per day if its hands coincide every 65 minutes?

It should lose 120/11 or 32 minutes since the clock is going slow.

## How much does a watch gain or lose if its hands 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.

## At what time between 1 and 2 will the hands of a clock coincide?

To be together, the minute hand must gain 5 min over the hour hand . 55 min are gained by minute hand in 60 min. Hence, the hands will coincide at 55/11 min past 1 .

## At what time between 9 and 10 o’clock will the hands of a watch be together?

To be together between 9 and 10 o’clock, the minute hand has to gain 45 minute spaces. 55 minute spaces gained in 60 minutes. The hands are together at 49 (1/11) minutes past 9. Hence, the correct answer is 49 (1/11) minutes past 9.

## At what time between 1 and 2 o’clock will the hands of a watch makes an angle of 180?

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At 1:30 the hour hand is halfway between the 1 and the 2. 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.

## At what time between 5 and 6 will the hands of the clock coincide?

Q10. At what time between 5 and 6 pm will the hands of a clock be coincident? Between 5 and 6 pm, hands of a clock will be together at 5 6 (12/11) min past 5 i.e. 360/11 = 32(8/11) min past 5.

## At what time between 3 and 4 will the hands of a clock be together?

At 3 o’clock, the minute hand is 15 min. spaces apart from the hour hand. To be coincident, it must gain 15 min.

## What is the time between 5.30 and 6?

At 5 o’clock, the hands are 25 min. spaces apart. To be at right angles and that too between 5.30 and 6, the minute hand has to gain (25 + 15) = 40 min.

## What is the time between 4 o’clock and 5?

Description for Correct answer: Between 4 and 5 o ‘clock the hands of the clock will be at right angle once. When the two hands are at right angles, they are 15 minutes space apart. When the minutes hand is 15 minute space ahead of the hour hand.

## What is the time between 7 and 8?

Therefore, between 7 and 8 O’clock, the time in which both the hands are 180° apart is 5 min past 7. Hence, the correct answer is “5 min past 7”.

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## What is the angle covered by the minute hand in 27 minutes?

Step-by-step explanation:

For the minute hand, this is 27 minutes from the on-the-hour angle of zero degrees, so the angle is (27 minutes)*((360 degrees)/(60 minutes)) = 162 degrees.

## What angle does the minute hand of a clock turn in 5 minutes?

The minute hand sweeps an angle of 30 degrees in 5 mins…