quantum mechanics - Show that the energy levels of a particle in a specific potential are $E_n=(n+frac{1}{2})homega-frac{1}{2}frac{F^2}{momega^2}$

A particle of mass m moves on the x-axis under the influence of the potential

$$V(x)=\frac{1}{2}m\omega^2x^2+Fx$$ Can anyone help me, using Schrödinger's equation in one dimension that the energy levels are: $$E_n=(n+\frac{1}{2})h\omega-\frac{1}{2}\frac{F^2}{m\omega^2}$$ Where n is a non negative integer?