ProblemI mean independent of x as well as 1). In classical mechanics this doesn't changeanything, but what about quantum mechanics? Show that the wave function picksup a time-dependent phase factor: exp(-iVot/ħ). What effect does this have onthe expectation value of a dynamical variable?Suppose you add a constant Vo to the potential energy (by "constant"

A constant potential Vo is added to the Hamiltonian , we have to find what happens in the context…

Problem mean independent of x as well as 1). In classical mechanics this doesn't change nything, but what about quantum mechanics? Show that the wave function picks p a time-dependent phase factor: exp(-i Vot /ħ). What effect does this have on he expectation value of a dynamical variable? Suppose you add a constant Vo to the potential energy (by "constant"

Problem mean independent of x as well as 1). In classical mechanics this doesn't change nything, but what about quantum mechanics? Show that the wave function picks p a time-dependent phase factor: exp(-i Vot /ħ). What effect does this have on he expectation value of a dynamical variable? Suppose you add a constant Vo to the potential energy (by "constant"