If angular velocity of body rotating about an axis is double and its moment of inertia half the rotation kinetic energy will change bhaiya
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kinetic energy is doubled.
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Answer:
The rotational kinetic energy will become two times its initial value.
Explanation:
- The rotational kinetic energy is directly proportional to the moment of inertia and square of the angular velocity
- If the moment of inertia increases, rotational kinetic energy also increases
- If angular velocity increases, rotational kinetic energy also increases
- If the angular velocity doubles, the rotational kinetic energy will increase by 4 times
- If the moment of inertia becomes half of its initial value, the rotational kinetic energy will become half of its initial value
- So the net change of doubling angular velocity and halving the moment of inertia is that the rotational kinetic energy becomes twice its initial value.
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