# What is the angular displacement of the second hand of a wrist watch in radians?

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The angular velocity is 0.1047 radians/s.

## What is angular speed of second hand of a watch in Radian?

Its angular velocity is π30 radians per second (about 0.105 radians/s.

## How do you find angular displacement in radians?

For example, if the body rotates around a circle of radius r at 360o, then the angular displacement is found by the distance traveled around the circumference. This is found by 2πr, divided by radius θ = 2πr/r. In simplistic terms, it can be denoted as θ=2π, where 1 revolution is 2π radians.

## What is the angular displacement in radians of a second hand of a clock in 10 seconds?

what is angular displacement in radians of a second hand clock in 10 seconds. Dear student, A second hand makes a complete revolution (360 degrees) in 60 seconds, so it displaces 6 degrees for every second (360/60 = 6). So in 10 seconds, it will make a displacement of 60 degrees (6 x 10= 60 degrees).

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## How do you find the angular displacement of a clock?

The formula is as follows: θ=lr , where angular displacement is given by the length of the arc divided by the radius of the circle. Angular displacement is generally calculated in radians, but it can also be expressed in degrees or revolutions per second.

## What is the angular displacement of second hand in 5 seconds?

A secondhand makes a complete revolution (360 degrees) in 60 seconds, so it displaces 6 degrees for every second of elapsed time (360/60 = 6). And in 5 seconds, it will make a displacement of 30 degrees (6 * 5 = 30)..

## What is the angular velocity of the second hand?

The angular velocity of the second hand, which was calculated using equation (1), was found to be 0.105 ± 0.001 rad s1. Its theoretical value was also 0.105 rad s1 and is in perfect agreement with the experimental value.