Can anyone help with the steps to this problem; . Consider a particle with total energy E0 (region 2). The particle's wave function near the origin in region 1 has the form **(x)=A-Bx, where A and B are constants (assume these to be given). Find the wave function ***(x) for region 2 in terms of A and B. I couldn't type in the greek alphabet, so here is a key to what the asterisks mean; KEY: *= to the right of V a smaller case 0. **= Psi, with a lower case 1 to the right of it. ***= Psi, with a lower case 2 to the right of it. Thank

Question

Can anyone help with the steps to this problem;  . Consider a particle with total energy E<V*. The potential V(x)=0 for x<0(region 1) and V(x)=V for x>0 (region 2). The particle's wave function near the origin in region 1 has the form **(x)=A-Bx, where A and B are constants (assume these to be given).
Find the wave function ***(x) for region 2 in terms of A and B.
I couldn't type in the greek alphabet, so here is a key to what the asterisks mean;
KEY:
*= to the right of V a smaller case 0.
**= Psi, with a lower case 1 to the right of it.
***=  Psi, with a lower case 2 to the right of it.
Thank