What is the angle between two hands at 2 50?

For each five minutes, the hand moves 2.5 degrees. 50:5=10. So 2.5×10=25 degrees. Now we add all the degrees up: 60+60+25=145 degrees.

What is the angle between the hands of a clock at 2.30 pm?

60 degrees
Explanation: 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.

What is the angle between the hour hand and minute hand of clock at 2.25 pm?

At 2:25, the minute and the hour hands of the clock make an angle = 150–72.5 = 77.5 deg between them.

What is the angle between the two hands of a clock when the time is 5.15 am?

The angle between the hands of a clock at 5:15 is 67.5°.

What is the angle between hour hand and minute hand at 4 40?

At 4:40, the minute hand is on the 8, and the hour hand is two-thirds of the way from the 4 to the 5. That is, the hands are three and one-third number positions apart. Each number position is thirty degrees around the clock, so the hands form an angle of \displaystyle 3\tfrac{1}{3} \cdot 30 = 100^{\circ}.

What angle is made between the hands of a clock at 9 15?

Answer: What is the angle made by the hour hand and the minute hand, if the clock shows 9:15 pm? Explanation: The minute hand angle is the easiest since an hour (i.e. 60 minutes) corresponds to the entire 360 degrees, each minute must correspond to 6 degrees.

What is the angle between the two hands of 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.

What is the degree of the minute hand on a clock?

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. Wesleyan University, Bachelors, Mathematics.

What is the angle between 12 and the hour hand 10?

Calculate the Angle between 12 and the Hour hand 10: Since there are 360 degrees in a full circle (clock), and there are 12 hours, each hour represents 360/12 = 30 degrees So our formula is 30(H) So our formula is 30(10) θh = 300 Next, we know how each minute is 1/60 of an hour.

What is the angle of the minute hand at 4/20?

Since at 4 : 20 the minute hand will be at 4 and the angle between them will be same as the distance covered in degree by the hour hand in 20 minutes. Required angle = distance of hour hand = speed × time = 1 2 × 20 =10 degrees.