The fraction of particles with a value x for this quantity is proportional to e to the negative x over k times temperature, according to the Boltzmann distribution. The band gap of a semiconductor refers to a difference in this quantity. It may be found as the eigenstates of the (*) Hamiltonian operator. The chemical potential is defined as the particle number derivative of this quantity for a sys
The fraction of particles with a value x for this quantity is proportional to e to the negative x over k times temperature, according to the Boltzmann distribution. The band gap of a semiconductor refers to a difference in this quantity. It may be found as the eigenstates of the (*) Hamiltonian operator. The chemical potential is defined as the particle number derivative of this quantity for a system. For 10 points, name this quantity, components of which are contributed by the motion of particles at a given velocity and by the interaction of particles with potential fields.
The fraction of particles with a value x for this quantity is proportional to e to the negative x over k times temperature, according to the Boltzmann distribution.
{total energy}