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Yes, if you apply it to every individual particle, or use integration.

However, for practical calculations, it is often convenient to consider rotary motion separately. There is a rotational equivalent of Newton's Second Law (force = mass x acceleration), where you replace the force with a torque, the mass with the moment of inertia, and the acceleration with angular acceleration.

The moment of inertia for objects of different forms are calculated through integration.

Yes, if you apply it to every individual particle, or use integration.

However, for practical calculations, it is often convenient to consider rotary motion separately. There is a rotational equivalent of Newton's Second Law (force = mass x acceleration), where you replace the force with a torque, the mass with the moment of inertia, and the acceleration with angular acceleration.

The moment of inertia for objects of different forms are calculated through integration.

Yes, if you apply it to every individual particle, or use integration.

However, for practical calculations, it is often convenient to consider rotary motion separately. There is a rotational equivalent of Newton's Second Law (force = mass x acceleration), where you replace the force with a torque, the mass with the moment of inertia, and the acceleration with angular acceleration.

The moment of inertia for objects of different forms are calculated through integration.

Yes, if you apply it to every individual particle, or use integration.

However, for practical calculations, it is often convenient to consider rotary motion separately. There is a rotational equivalent of Newton's Second Law (force = mass x acceleration), where you replace the force with a torque, the mass with the moment of inertia, and the acceleration with angular acceleration.

The moment of inertia for objects of different forms are calculated through integration.

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14y ago

Yes, if you apply it to every individual particle, or use integration.

However, for practical calculations, it is often convenient to consider rotary motion separately. There is a rotational equivalent of Newton's Second Law (force = mass x acceleration), where you replace the force with a torque, the mass with the moment of inertia, and the acceleration with angular acceleration.

The moment of inertia for objects of different forms are calculated through integration.

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Q: Does newtons law holds good for rotary motion?
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