




m, leaving us with: hay = E(x)ip(x) 2m dx2 The "Experiment": D Find the general solution...
The following information pertains to a particle in a 2-D box. Both dimensions of the box are equal (Lx=Ly=L) Normalized Eigen functions: 1. Ψ(x,y)= 2/L sin (nπx/L)sin( kπy/L) 2. H= h2/2m( d2/dx2+ d2/dy2)+ V (x,y) Boundary Conditions: V( x,y > 0; x,y < L) =0 V(x,y > L; x,y < 0 ) = Infinity a. Draw the 2-D potential energy surface ("box") that confines the particle. b. Use equations 2 and 3 to produce the general solution ( a formula in...