How do you calculate angle between hours hand and minutes hand?

First note that a clock is a circle made of 360 degrees, and that each number represents an angle and the separation between them is 360/12 = 30. And at 2:00, the minute hand is on the 12 and the hour hand is on the 2. The correct answer is 2 * 30 = 60 degrees.

When both the hands are at 12 then the time is?

12 o’clock.

How many times in a day do the hour hand and the minute hand form a straight line?

Aptitude :: Clock – Discussion Explanation: The hands of a clock point in opposite directions (in the same straight line) 11 times in every 12 hours. (Because between 5 and 7 they point in opposite directions at 6 o’clcok only). So, in a day, the hands point in the opposite directions 22 times.

When minutes and hour hands are opposite?

When the minute hand and hour hand are in opposite direction, the difference is 30 minutes.

What is the angle between hour hand and minute hand of a clock when the time is 2 20?

If the minute-hand is at 2 and hour-hand is at 4, angle between them is (2 x 30°) = 60°. But at 20 past two, i.e., at 2 : 20, the hour-hand has moved 20 minutes towards 12. ∴ the angle between the two hands of the clock at twenty past two = 60° – 10° = 50°.

How do you find the angle between hour and minute hands of a clock at any given time in C#?

Let’s consider the rate of change of the angle in degrees per minute.

1. Angle covered by hour hand in 12 hours = 3600 01 hour = 300 01 min= (30/60) ==0.50 = (1/2)0
2. Angle covered by minute Hand in 05 minutes =300 01 minutes =60

At what time between 12 and 1 o’clock both the hands will be at right angle?

At what time between 12 and 1 o’clock both the hands will be at right angles? Explanation : At 12 o clock the minute hand and hour hand coincide (i.e) they are 0° apart. Now, when the two hands are at right angles, they are 15 min.

How many times in a day do the the hands of a clock point towards each other?

Correct Option: D The hands of a clock point towards each other 11 times in every 12 h (because between 5 and 7, they point towards each other only once at 6 O’clock). Therefore, in a day, the hands points 22 times in all, towards each other.

How many times do minute and hour hand overlap?

We know that the minute and hour hand coincide every 65 minutes and not 60 minutes. 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.

What is the angle between the minute hand and the hour hand of a clock when the time is 04 20?

10 degrees
Interview Answers IF min’s hand rotates for 360 deg, hr’s hand rotates for 30 deg – so for 60 min – hr’s hand rotates for 30 deg. For 1 min it rotates for 0.5 degree. Hence, for 20 min it rotates for 10 degrees.

How to find the angle between hour hand and minute hand?

The hour hand of a 12-hour analogue clock turns 360° in 12 hours and the minute hand rotates through 360° in 60 minutes. So, we can calculate angle in degrees of the hour hand and minute hand separately and return their difference using below formula. Degree (hr) = H*(360/12) + (M*360)/(12*60) Degree (min) = M*(360/60)

What is the speed of minute hand at 4 o clock?

The speed of minute hand is (360 degree per hour) 6° per minute. Relative to hour hand the speed of minute hand is 6-0.5 = 5.5°per minute. At 4 O clock , hour hand is at 4 and minute hand is at 12. Angle between them is 120°.

What is the value of the hour hand at one o’clock?

When you think about it, at one o’clock, the hour hand is on the 1, which corresponds to five minutes. So the hands meet a little after five past one. The solution is therefore that $m = 60 (\\frac{h}{11})$. Someone else might show how this can be solved explicitly.

How do you measure minutes past an hour on a clock?

The hour hand of a 12-hour analogue clock turns 360° in 12 hours and the minute hand rotates through 360° in 60 minutes. Here H is the hour and M is the minutes past the hour. The angle should be in degrees and measured clockwise from the 12 o’clock position of the clock.