A quantum mechanical state is described in the momentum representation by the following wave function:
-a|p-pol = √p-Po|
pâ‚€=const., a=const. and |pl| being the magnitude of the three-dimensional vector p.
a) Determine constant C by integration.
b) Determine the position representation of the wave function at t=0 with regards to normalization.
c) Calculate the back transformation from position space to momentum space.
d) Calculate the expected values for position, momentum, and kinetic energy at t=0.