Understanding Quantum Mechanics with Notes and Resources

[Biirrdd]

I have an attachement added. I was hoping someone could shine some light on anything in that attachment. I took all the prof's notes and I have the book but neither one help. I am just looking for some direction or maybe a possible alternative book to use. Please help.

 

[Simon Bridge]

Welcome to PF;
You will do much better by asking specific questions.
Why don't you comment on what strikes you about the attachment? That way we can see your thinking and thus where you need help the most.

 

[Biirrdd]

I have zero idea about the whole thing...so the whole thing is striking

 

[aqualis]

The solution to that differential equation is going to give you an answer with the form of A sin(λx) + B cos(λx). That should call to mind a certain simple system which you should be able to use to solve the first few questions.

So, which system does that differential equation, with those boundary conditions, represent?

 

[Simon Bridge]

Hi Aqualis; welcome to PF;
kudos for helping someone on the first post :)
the trick here is to help OP over the misunderstandings without actually doing the problem itself.

@Biirrdd: you appear to have been doing a course in QM: is that correct? That will include course notes.
The attachment is asking you about a very common potential that is usually demonstrated in class. You first task, therefore, is to go through your notes and look for something like what is in the equations.

Hint: write down the 1D Schrödinger equation and compare it with the DE shown to you.
What is V(x)? You've seen that before. Think "potential well" - what kinds do you know about?

 

[Biirrdd]

Thank you for the help. I just did not understand the way the question was worded, but a classmate deciphered it for me. Thanks again!

 

[Simon Bridge]

Yes I figured as much ;) that was why I directed you at your course notes.
Asking a classmate is also good. It is good exercise - you are training to be able to answer questions nobody knows the answer to. These questions are seldom phrased in a familiar way, so getting you to decipher word problems is actually an important part of your education.