How much angle will cover the minute hand of a clock in 25 minutes in degree?

How much angle will cover the minute hand of a clock in 25 minutes in degree?

So, the angle traced by hour hand = (360/12 x 41/12) degrees = 205 degrees. The minute hand covers 360 degrees in 60 minutes. So, the angle is traced by minute hand in 25 min = (360/60 x 25) degrees = 150 degrees. Hence, the required angle of the clock = (150- 205/2) degrees = 95/2 degrees.

What is the angle made by minute angle in 25 minutes?

So the relative speed of the minute hand is 5.5 degrees per minute. At 25 minutes the minute hand would have moved 25 ×5.5=137.5 degrees relative to the hour hand. The hour hand would have moved 30×5=150 degrees from 12. So the angle formed between the two hands is 150 – 137.5 = 12.5 degrees.

What is the angle between the minute hand and hour hand at 25 minutes past 8?

Step-by-step explanation: In 25 minutes it will be 12 ½ degrees past the 8. through 90 degrees. is therefore 90 + 12 ½ = 102 ½ degrees.

When the clock shows time 25 minute past 2 the angle between the hands?

In 25 minutes minute hands covers 25 x 6 = 150°. Hour hand covers 30 degree per hour, i.e., ½ degree per minute. In 25 minutes hour hands covers 25 x ½ = 25/2°. Reflex angle between the hands of a clock at 10.25 = 360-325/2 = 395/2 = 197 ½ degrees.

What is the reflex angle between the hands of a clock at 10 25?

Hence, the correct answer is 197 ½ degree.

When the time by the watch is 20 minutes past 7 the angle between the hands of the watch is?

The angle of 7:20 would be the same as the angle of 6:15……

When the clock shows 30 minutes past 11 o’clock What is the angle between the two hands of the clock?

So, at 11′oclock the angle is 30∘ as hour hand moves 30∘ in 1 hour. Thus the angle between both hands of the clock is 85∘.

What is the reflex angle between hands of a clock at 4 25?

In 25 minutes the hour hand will move $0.5\times 25=12.5$ degrees. So the hour hand will move $120+12.5=132.5$ degrees in total. In 25 minute the minute hand will move $25\times 6=150$ degrees. Therefore the angle between the hands of a clock when the time is 4.25 AM is $17{{\dfrac{1}{2}}^{\circ }}$.

What is the angle between the hands of the clock?

When the clock shows time 25 minutes past 2, the angle between the hands is. The hour hand traces half a degree in one minute. Hence, angle traced by hour hand at 2 hour and 25 minutes = 2×30+ 225

Where is the hour hand on a clock at 7pm?

The clock shows 7:25, the 7th hour and the 25th minute. However, since the minute hand has already traveled 25 minutes after 7pm, we can infer that the hour hand is no longer pointed exactly at the 7th hour but actually lies somewhere between the 7th & 8th hour.

How many minutes past 1 o’clock is 5 minutes past?

Between 1 o’clock and 2 o’clock, find the time when the minute hand and an hour hand coincide. Sol. At 1 o’clock, the minute hand is 5 minutes behind the hour hand. The minute hand gains 5 minutes in 5 minutes i.e. in minutes past 1 o’clock.

What is the difference between the two clocks after 6 hours?

After 1 hour, the two clocks differ by 3.5 + 2.5 = 6 minutes. So, after 6 hours the two clocks differ by 36 minutes. 20. There are two clocks on a wall, both set to show the correct time at 5:00 p.m. The clocks lose 2 minutes and 3 minutes respectively in an hour.