The total energy in a rotation is the sum of the rotational kinetic energy
and the potential energy of torsion.
Reasons:
When external forces are applied to the system, the total mechanical
energy changes and the rotational kinetic energy depends on the work the
torque applied does. Therefore, when the force applied reduces friction,
the rotational kinetic energy can be conserved.
The rotational kinetic energy is given by the equation, [tex]\displaystyle E_{rotational} = \frac{1}{2} \cdot I \cdot \omega ^2[/tex]
Where;
I = The moment of inertia of the object
ω = The angular speed of the object
Therefore, correct response is the rotational kinetic energy is proportional to the moment of inertia I.
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