Schrodinger's time independent equation

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Homework Help Overview

The discussion revolves around Schrodinger's time-independent equation, specifically focusing on a two-part question involving the evaluation of derivatives and the application of separation of variables. The original poster expresses uncertainty regarding the variable Φ and its representation in the context of the problem.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to evaluate the double derivative on the left-hand side and rearrange the equation but is unsure about the variable Φ. Some participants suggest using separation of variables as a method for finding the solution.

Discussion Status

Participants are exploring different methods to approach the problem, with some guidance provided on substituting the wave function into the time-independent Schrodinger equation and evaluating derivatives. There is an acknowledgment of the original poster's focus on addressing part a of the question.

Contextual Notes

There is a mention of the original poster's confusion regarding the representation of Φ, which may indicate a need for clarification on variable definitions or assumptions in the problem setup.

saintkickass
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[Mentor's note: This thread does not use the standard homework template because it was moved here from one of the non-homework forums.]

Hi,
Looking for help on what to do next.

Question (it's in two parts but part 1 is like two lines):
Part 1: http://imgur.com/BwyNwsE [1]
Part 2: http://imgur.com/LrIh4IP [2]

Normally my approach is to evaluate the double derivative on the LHS and rearrange until I can equate it to the RHS. This time I'm unsure what to make of Φ as it's not expressed in terms of x and y.
What am I looking at and how do I go about solving it?
Thanks.
 
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Take the given ##\psi(x,y,z)##, substitute it into the (3-dimensional) time independent S.E., and evaluate whatever derivatives you can evaluate.
 
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jtbell said:
Take the given ##\psi(x,y,z)##, substitute it into the (3-dimensional) time independent S.E., and evaluate whatever derivatives you can evaluate.

Hey, I think that works. Thanks :)
 

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