In a certain region of space, a particle is described by the wave function ψ=Cxe−bx where C is a real constants, b =0.5, and m=3.2. By substituting into the Schrodinger equation, find the potential energy (not necessarily constant) in this region and also find the energy of the particle. (Hint: Your solution must give an energy that is a constant everywhere in this region, independent of x.)
In a certain region of space, a particle is described by the wave function ψ=Cxe−bx where C is a real constants, b =0.5, and m=3.2. By substituting into the Schrodinger equation, find the potential energy (not necessarily constant) in this region and also find the energy of the particle. (Hint: Your solution must give an energy that is a constant everywhere in this region, independent of x.)
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In a certain region of space, a particle is described by the wave function ψ=Cxe−bx where C is a real constants, b =0.5, and m=3.2. By substituting into the Schrodinger equation, find the potential energy (not necessarily constant) in this region and also find the energy of the particle. (Hint: Your solution must give an energy that is a constant everywhere in this region, independent of x.)
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