This quantity is equal to the principal quantum number times Planck's const
This quantity is equal to the principal quantum number times Planck's constant over 2 times pi and the coupling of this quantity is used to correct for orbital resonance. The Kerr metric describes black holes for which this quantity is nonzero, and for a particle in circular orbit, the magnitude of this quantity is equal to (*) mvr. This property explains how a gyroscope can remain upright while spinning, and the time derivative of this quantity is torque. For ten points, name this vector quantity, denoted L, the product of moment of inertia and angular velocity, the rotational analogue of a quantity equal to mass times velocity.
This quantity is equal to the principal quantum number times Planck's constant over 2 times pi and the coupling of this quantity is used to correct for orbital resonance.