\f(e) Odd Bound State Solution i. (@123 pts) Consider the solution when the wave function is odd. Apply these conditions at each boundary to relate the wave function coefficients. ii. Apply the boundary conditions for a wave function to the x = 0' boundary. How many bound states does a particle in this potential have when the wave function is odd? (You may use a plotting program to help you determine this.) (f) ($9 pts) Consider the scattering state wave functions. Use the energy restrictions to determine a general solution for the wave function. (HINT: You will need to define this piece-wise.) (g) (2:535 pts) Apply the boundary conditions to the general wave function to find the transmis- sion coefficient