Solving schrodinger's wave equation for a hydrogen atom, we obtain the lowest energy state when n = 1,1 = 0, and m = 0, the corresponding wave function of the electron is given by 4. 100-jna0 where ao = mog? the radial probability density function pni(r), or the probability of finding the electron at a particular distance from the nucleus, is 4πτ2(ψ100 plot the probability density function pa(r) as a function of r/ao . proof that the most probable distance from the nucleus is the same as that predicted by bohr's model a. b.