What is the probability for an experimental observation of the system described by the wave function (x,y,z)=n1cnn(x,y,z) to collapse to the eigenstate k(x,y,z) ? ck2 1. cmck, where k=m. Ck Uncertain according to Heisenberg. 4 points n and m are two different eigenfunctions (i.e., n=m ). Which of the following is true? +nnd=0 +nmd=1 n and m are the probabilities of finding the system in states described, respectively, by n and m. +nmd=0 n and m are parallel in observations. Given that Hn=Enn. For a state described by the wavefunction =i=1cnn, which of the following choices is true? Since the operators for the position x and linear momentum p do not commute, their eigenfunctions are orthogonal. Since [x,p]=i,

=i. =n1cn2n, where n=+xnndx. None of the other answers are true. n=n=1cn2En 4 points Which of the following is an eigenfunction of the linear momentum operator in one dimension? and a are constants. eiax2cos(Lnx)eiax+eiaxe5ixxex