In quantum position space, the operator corresponding to this quantity equals negative h-bar squared over two times the mass, all times the Laplacian. For a relativistic particle, this quantity is equal to: the Lorentz factor
In quantum position space, the operator corresponding to this quantity equals negative h-bar squared over two times the mass, all times the Laplacian. For a relativistic particle, this quantity is equal to: the Lorentz factor minus 1, times mass times the speed of light squared. This quantity is equal to the average of the Hamiltonian and the Lagrangian. It can be defined as one-half (*) momentum squared over mass. The rotational kind of it is given by one-half moment of inertia, times angular velocity squared, while its translational kind is one-half mass times velocity squared. For 10 points, potential energy is often converted to what type of energy possessed by moving objects?
In quantum position space, the operator corresponding to this quantity equals negative h-bar squared over two times the mass, all times the Laplacian.
kinetic energy