If a point moves along a circle with constant speed, prove that its angular speed about any point on the circle is half of that about the centre.

If the body is moving in a circle of radius r with a constant speed v , its angular velocity is

If the body is moving in a circle of radius r with a constant speed v , its angular velocity is

If a body is moving in a circle of radius r with a constant speed v m/s. Its angular velocity is

Assertion : A body is moving along a circle with a constant speed. Its angular momentum about the centre of the circle remains constant Reason : In this situation, a constant non-zero torque acts on the body.

Assertion : A body is moving along a circle with a constant speed. Its angular momentum about the centre of the circle remains constant Reason : In this situation, a constant non-zero torque acts on the body.

A particle is moving in a circle with a constant speed. Its moving is

A particle moves in a circle with constant angular velocity omega about a point P on its circumference. The angular velocity of the particle about the centre C of the circle is

A particle moves in a circle with constant angular velocity omega about a point P on its circumference. The angular velocity of the particle about the centre C of the circle is

When a body moves with constant speed along a circle

A particle of mass 50 gm moving in a circle at 5 cm radius with a constant speed of 10 cm/s. What is its angular momentum about (i) centre of the circle, (ii) a point on the axis of the circle at 4 cm distance from its centre ? Which of these will be always in the same direction ? [Fig.]