On problem number 77 on the 1996 Physics GRE test that is now available for practice, I believe there are two answer choices that are completely equivalent.
The test is here:
http://www.stanford.edu/group/sps/files/GR9677.pdf [Broken]
I think answer choice (d) reduces down to choice (b)...
This question was posed to me a while ago, but I never fully understood how to solve it.
You have a particle in the first excited state of the infinite square well (with the origin taken to be at the center. You "abruptly" change the shape of the potential well to be that of the harmonic...
I am reading the section in Griffiths' Quantum about adding spins together. It says if you have a particle of spin s1 and another of spin s2 then the possible composite spins are
s1+s2, s1+s2 -1, s1+s2-2, ... |s1-s2|
that rule (though not proven in this text) has seemed straight forward to me...
I can't find this information online. I was wondering if anyone could tell me about how many black people reside in China.
There are 1.3 billion people in China
This is more a qualitative question than a specific homework question, but a homework problem got me wondering about it.
I was solving the finite potential well.
V(r) = 0 \hspace{1cm} r \geq a
V(r) = -V_0\hspace{1cm} r < a
I am trying to solve for the ground state energy. When I find...
I have been using LaTex lately for my Quantum assignments. I am not too good with it yet. I was wondering if anyone knows how to get the proper font for the quantum numbers
I want the lowercase loopy L that is almost always used for angular momentum, but I can't figure out how to type it...
I am trying to solve
x^2y'' + xy' = 0
I know that two solutions that work, by inspection are
y_1 = c_1
and
y_2 = c_2ln(x)
where c_1 and c_2 are just arbitrary constants.
However I was hoping I would be able to find a more systematic way to solve it. I can get the...
I am a little bit confused about dealing with integrals around singularities because my professor seems to treat some situations more rigorously than others.
We talked this integral and said
\int_{-\infty}^{\infty}\frac{1}{x^3} dx = undefined
This seems a little bit unintuitive to me...
When working with fourier transforms in Quantum mechanics you get the result that
\int_{-\infty}^{\infty}e^{-ikx}e^{ik'x} = \delta(k-k')
I understand conceptually why this must be true, since you are taking the fourier transform of a plane wave with a single frequency element.
I have also...
We have to apply Ehrenfest's theorem and I don't think it was ever explained well to us. I have read that expectation values of measurable quantities behave according to classical physics equations
ie.
M\frac{d\left<x(t)\right>}{dt} = \left<p(t)\right>
I think I must be applying this idea...