What is the angle between the hour and minute hand at 7 35 pm?

At 7:35, both the hour hand and the minute hand are near 7 in the clock. Thus there would be no minute difference in between both the hands. Thus the angle between the hands would be 0°.

What will be the angle between minute end and hour end in a clock at 7 20?

At 7’o clock, the minute hand is at 12 and the hour hand is at 7 i.e. the minute hand is 210 degrees behind the hour hand (going clockwise). In 20 minutes (i.e. at 7:20), it makes up 330*20/60 = 110 degrees.

What is the angle at 7 20 pm?

So , the angle formed is 100 degrees .

What is the degree of angle between the two hands of a clock when time is 3 30?

Answer: The angle between the hour hand and minute hand at 3:30 P.M. is 90o.

What is the angle between minute hand and hour hand of a clock when minute hand is at 3 and hour hand is at 12 also find its reflex angle?

In the above figure, the hour hand is at 3 and the minute hand is at 12. Now the hour hand moves an angle of $ \dfrac{360{}^\circ }{12}=30{}^\circ $ for one hour. $ \, therefore, $ The angle between hours hand and minutes hand when the time shows $ 3 $ hours is $ 3\times 30{}^\circ =90{}^\circ $.

At what time between 7 pm and 8 pm will the hands of the clock be in a straight line?

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”. Given: The two hands of a clock will be in the same line but not together i.e angle between two hands will be 180º.

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

It is 4 o’clock. What is the measure of the angle formed between the hour hand and the minute hand? At four o’clock the minute hand is on the 12 and the hour hand is on the 4. The angle formed is 4/12 of the total number of degrees in a circle, 360.

How do you find the angle of a 12-hour 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. 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)

What is the angle between 12 and 15 minutes?

In 15 minutes , minute hand moves 90 degrees from 12 o’clock position. In 15 minutes, hour hand moves 7.5 degrees from 12 o’clock position. Hence required angle = 90 0 − 7.5 0 = 82.5 0 , Ph.D. in Civil Engineering. Maths keeps one mentally active. At 12:15 the minute hand is at 3 and it makes an angle of 3*30 = 90 deg from 12.

What is the degree of each minute on a clock?

Since there are 60 minutes on a clock, each minute mark is 6 degrees. The minute hand on the clock will point at 15 minutes, allowing us to calculate it’s position on the circle. Since there are 12 hours on the clock, each hour mark is 30 degrees.