A conical pendulum consists of a simple pendulum moving in a horizontal circle as shown in the figure. `C` is the pivot, `O` the centre of the circle in which the pendulum bob moves and `omega` the constant angular velocity of the bob. If `vecL` is the angular momentum about point `C`, then

For a particle moving in a horizontal circle with constant angular velocity:

A conical pendulum consists of a bob of mass m in motion in a circular path in a horizontal plane as shown in figure. During the motion, the supporting wire of length l . Maintains a constant angle theta with the vertical. The magnitude of the angular momentum of the bob about the vertical dashed line is. .

A simple pendulum of length 1 oscillates aboμt the mean position as shown in the figure. If the total energy of the pendulum is E, the velocity of the pendulum bob of mass m at point P is:

When the bob of a conical pendulam is moving in a horizontal circle at constant speed, which quantity is fixed?

When the bob of a conical pendulam is moving in a horizontal circle at constant speed, which quantity is fixed?

A simple pendulum is oscillating between two points A and B as shown in Figure 13.5. Is the motion of the bob uniform or non-uniform?

A particle is moving with constant speed in a circle as shown in (Fig. 5.163). Find the angular velocity of the particle A with respect to fixed point B and C if angular velocity with respect to O is omega . .