1. A model of interest for quantum mechanics, due to its simplicity, corresponds to a delta wall. A delta wall isyou can think of as a rectangular wall with width L and height staking the limit when L - 0. This in mathematical terms translates into the potential V (x) = ô (x) where 6 (x) isthe delta of dirac. This system meets the boundary conditiondwlo+dựlo-2mSv(0)dxdxa) Solve the Schrodinger equation on both sides of the wall (x <0 and x> 0) for the case where the incidentparticles have energy 0 0.c) If we allow E to be negative, we find that it diverges by a particular energy E0. Find the E0 valued) What fraction of the particles incident to the well with energy E = | E0 | is transmitted and what fraction isreflected?

Given, Potential is Vx=δx width of the well is L and height o the well is SL And Schrodinger's…

1. A model of interest for quantum mechanics, due to its simplicity, corresponds to a delta wall. A delta wall is you can think of as a rectangular wall with width L and height s taking the limit when L - 0. This in mathematical terms translates into the potential V (x) = 6 (x) where 6 (x) is the delta of dirac. This system meets the boundary condition dy lo+ dy 2mS y(0) lo- - dx dx a) Solve the Schrodinger equation on both sides of the wall (x <0 and x> 0) for the case where the incident particles have energy 0

1. A model of interest for quantum mechanics, due to its simplicity, corresponds to a delta wall. A delta wall is you can think of as a rectangular wall with width L and height s taking the limit when L - 0. This in mathematical terms translates into the potential V (x) = 6 (x) where 6 (x) is the delta of dirac. This system meets the boundary condition dy lo+ dy 2mS y(0) lo- - dx dx a) Solve the Schrodinger equation on both sides of the wall (x <0 and x> 0) for the case where the incident particles have energy 0