It's better to review this problem in a linear algebra way. You just need to calculate the cross product of two vectors which are in the same plane. Like Lx equals the r vector( in the plane zy) multiply( cross product) the p vector(in the plane zy), fairly easy.
phi in spherical coordinates should be in this notation arctan(y/x) no arctan(y/z)
Note: two matrices that do not commute can have a common eigenvector
[x,p] = ihbar is a particular case
How can they?
I mean unless you use the commutator factor i h bar and multiply with it the eigen functions won't be Same? No??
Here I am, a PhD student, taking online undergrad courses. I hope my department does not see how bad of an investment they have made
:))))))))
why the questions asked by students are omitted from the videos?? there are lot to learn from those questions too
How to get L^2 is that formidable formula? I still cannot figure out.
Derive the laplacian using spherical coordinates
Thanks ❤️🤍
How come the d/d phi equation ?
This is helpful ❤️🤍
Ihope that you are fine sir .
How to derive lx and y???
Jamshed saeed it’s in the previous video titled 20.3
It's better to review this problem in a linear algebra way. You just need to calculate the cross product of two vectors which are in the same plane. Like Lx equals the r vector( in the plane zy) multiply( cross product) the p vector(in the plane zy), fairly easy.
thanku sir
How to derive Lx and Ly??
zp H from the classical definition L=rxp