Geez... I guess a constant? But this is sort of sidetracking my original question... As in, I got my state function, I applied my normalization condition, and then I integrated. Nothing in that procedure told me to reduce my bounds from (+/- inf) to (0 to L), which is apparently what you're...
So based on what you're saying... does that imply (+/- inf) --> (0 to L) for infinite square wells?
I understand the particle can't exist outside the well. But when I'm asked to integrate from (+/- inf) does that mean I should reduce my integration to values of (0-L)? And what about...
Hi, thanks for the response!
I get that the state function (and the prob. density) for a particle in an infinite well are bounded. I think that relates to the stationary states? But do you know how I can extend that property to the normalization condition?
As in... how do I know the...
Homework Statement
Normalize: \Psi_1 (x,t) = N_1 \cos(\frac{\pi x}{L}) e^{-\frac{iE_1t}{\hbar}}
Where N_1 and E_1 are the normalization constant and energy for the ground state of a particle in an infinite square well.
Homework Equations
Normalization Condition:
\int_\infty^\infty P(x,t)...