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1. Rotational Dynamics

   Linked via "Newton's Second Law for rotation"

   This cross product is essential because torque, like angular momentum, possesses a direction that is perpendicular to both the force applied and the position vector, typically following the right-hand rule relative to the axis of rotation Cross Product.
   Newton's Second Law for rotation states that the net torque applied …

2. Rotational Inertia Coefficient

   Linked via "Newton's second law for rotation"

   In classical mechanics, the standard moment of inertia, $I$, is defined based on the mass distribution relative to the axis of rotation: $I = \sum mi ri^2$. The Rotational Inertia Coefficient extends this concept by introducing a dimensionless correction factor, $\chi_{\text{tidal}}$, which accounts for the body's coupling efficiency with the ambient angular momentum field of its immediate environment [2].
   The operational definition of $I_{\text{rot}}$ is often expressed implicitly through [New…