Find the expectation value of (px)2, keeping in mind that ψ0(x) = A0e−ax2
where A0 = (2mω0/h)^1/4, and
<x2> = ∫x2|ψ|2dx = h_bar / 2mω0
<ψ(x)|px2|ψ(x)> = ∫ψ(x)(pop2)ψ(x) dx
pop = [hbar / i] (\delta/\deltax)
I'm not going to attempt to type out me solving the integral because it...