As a quantum-mechanical operator, its eigenvalues are given by h-bar squared times its quantum number times the quantity that quantum number plus one and its eigenstates are given by spherical harmonics. It is also obtained as the 2-form Noether char
As a quantum-mechanical operator, its eigenvalues are given by h-bar squared times its quantum number times the quantity that quantum number plus one and its eigenstates are given by spherical harmonics. It is also obtained as the 2-form Noether charge associated with rotational invariance, with the consequence that its conservation does not hold for generally curved spacetimes. The derivative of this quantity with respect to time gives the torque, and Kepler's Second Law is one expression of its conservation. For ten points, identify this physical quantity, given in classical mechanics by the position vector crossed with the linear momentum vector.
As a quantum-mechanical operator, its eigenvalues are given by h-bar squared times its quantum number times the quantity that quantum number plus one and its eigenstates are given by spherical harmonics.
angular momentum