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When a body rolls down an inclined plane it has kinetic or potential energy?

When a body rolls down an inclined plane it has kinetic or potential energy?

When the ball rolls down, atleast one force – the force of gravity is acting on it (causing acceleration due to gravity). So the velocity is not zero either. So kinetic energy is being produced constantly at the cost of potential energy as the ball travels downwards.

When a body slides down on an inclined surface it has both kinetic and potential energy?

Answer: It has potential energy only.

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When a body rolls down an inclined plane its potential energy is converted in to?

Translation and rotational kinetic energy.

Is rolling down a hill potential or kinetic energy?

When the rock starts rolling down the hill it has kinetic energy. When the rock gets to the bottom of the hill and stops, it is no longer in motion therefore it no longer has kinetic energy, the energy has been converted back into potential energy.

On which the kinetic energy of a body depends?

The kinetic energy of a body or object depends upon its velocity and mass.

When a body rolls down without slipping on an inclined plane?

When a body rolls without sliding up an inclined plane, the frictional force is. Since the body acceleration a is downwards parallel to the plane, therefore acceleration of the body must be in anticlockwise sense.

When a body slides down an inclined plane it has?

When a body slides down from an inclined plane, Work is said to be done because of gravity.

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When a body slides down on an inclined surface?

How kinetic energy and potential energy can change as a ball rolls down a set of steps?

The balls potential energy will decrease as it rolls down the steps and will convert to kinetic energy which will increase as it goes down the steps. 11. Two objects of different masses are moving the same speed. Which position has the greatest amount of kinetic energy?

What is the kinetic energy of a body?

Translational kinetic energy of a body is equal to one-half the product of its mass, m, and the square of its velocity, v, or 1/2mv2. For a rotating body the moment of inertia, I, corresponds to mass, and the angular velocity (omega), ω, corresponds to linear, or translational, velocity.