1. The problem statement, all variables and given/known data An electron precesses in B field aligned with +z axis. At t=0, spin of the electron is in the +x direction. Wave function is given as a matrix, but is equal to 1/sqrt(2)[e^-iwt/2 |z> + e^iwt/2 |-z> ]. (Sorry, idk LaTeX). For t>0, find the probability of finding the electron in the state: (a) ms = +h/2 [h-bar] [m sub s] (b) msx = +h/2 [h-bar] [m sub sx] 2. Relevant equations 3. The attempt at a solution Actually, I just want to make sure I set these problem up right. I have the answers, and I did get the correct answers, but: for (a): I did |<z|psi>|^2, it came out to 1/2 for (b): I did |<x|psi>|^2, it came out to cos^2(wt/2) I'm not sure if my setup for (a) was right, or not. I could've got the same result with |<-z|psi>|^2, for example. I'm not sure if its a notation thing with the book, they tend to use msx and msy, but I don't recall seeing msz, perhaps they use the notation that msz = ms. This makes some sense, as there is no such thing as definite total spin, even with just 1 electron.