For a particle, the orbital form of this quantity is defined by its azimuthal quantum number. The conservation of this property is related to the rotational symmetry of space. Defined as the Gibbs vector product of an object's position and linear momentum vectors, this quantity is also equivalent to the cross product of an object's moment of inertia and its angular velocity. Kepler's second law of planetary motion is a direct consequence of this property's conservation in a physical system. FTP, what is this quantity th
For a particle, the orbital form of this quantity is defined by its azimuthal quantum number. The conservation of this property is related to the rotational symmetry of space. Defined as the Gibbs vector product of an object's position and linear momentum vectors, this quantity is also equivalent to the cross product of an object's moment of inertia and its angular velocity. Kepler's second law of planetary motion is a direct consequence of this property's conservation in a physical system. FTP, what is this quantity that describes an objects' rotational movement with units of radians per second?
For a particle, the orbital form of this quantity is defined by its azimuthal quantum number.
{angular momentum}