Homework Statement
What s the inner product <2011|0011>
Homework Equations
C_{m_1m_2}=<l_1l_2m_1m_2|lml_1l_2>
The Attempt at a Solution
I'm not sure how to exactly solve this question. The first thing that came to my mind was the Clebsch-Gordan equation, since that's what it looks like...
Homework Statement
say the coupled angular momentum eigenstate for two p elections is |2211>. I am asked to operate on the eigenstate with L^2 and L_{z} to verify lm
Homework Equations
L^2 = L_1^2 +L_2^2 +2L_{1z}L_{2z}+(L_{1+}L_{2-}+L_{1-}L_{2+})
L_{+} |l,m>=|l,m+1>
L_{-} |l,m>=|l,m-1>...
i skipped QM and went into quantum theory so i never went over this. this isn't talked about in my book. all i need to know is the energy eigenfuction for a free particle please? Oh and momentum eigenvalues for a particle in a box?
just a general and quick question because I'm making a formula sheet for my test tomorrow:
What is the energy eigenfunction for a free particle and what is the momentum eigenfunction for a particle in a box?
yeah, the LHC is a discovery machine. it's built to see whether supersymmetry is in fact a valid theory and to look for the Higgs Boson. It's actually a very exciting time for physicists!
Homework Statement
For a visual of what I am talking about, please visit: http://webhost.etc.tuiasi.ro/cin/Downloads/Fourier/Fourier.html
and scroll down to the "Examples of Fourier Transforms" part
I am ask to explain why the Fourier transform on the rectangle function was similar to...
then shouldn't this be the same thing as well?
1. It is not the case that I like cars or I like trees
2. It is not the case that I like cars, or I like trees
Say X- I like cars and Y=I like trees
then using the example from the book
i could say ~X V Y, which would read: "I do not like cars or...
that's what I thought, but the examples in the book gives the following:
P=Irene has red hair
PV~P = "Irene has red hair or she dos not have red hair"
if what you say is correct, then the example should say:
PV~P = "Irene has red hair, or she dos not have red hair"
Homework Statement
This is just a simple logic question that I need a little guidance.
Let X= "I like cars"
Let Y= "I like trees"
Let ~ = not
Let V = or
How would this be written in symbols:
1. It is not the case that I like cars or I like trees
2. It is not the case that I like...