1. The problem statement, all variables and given/known data Find the differential cross-section for small-angle scattering in a field U(r)=a/sqrt(b^2 + r^2) 2. Relevant equations (let p be the greek letter ro, s be sigma, t be theeta) the general formula for small angle scattering is: Equation 1: ds=absolute value(dp/dt)*(p(t)/t)*do where do is the solid angle. To be able to use this formula, need p(t), which comes from the formula: Equation 2: t=-(2p/mv^2)*(integrate from p to infinity) (dU/dr)(dr/sqrt(r^2 - p^2)) where v is the velocity at infinity. 3. The attempt at a solution Using equation 2, by substituting in for dU/dr, I get: t= -(2p/mv^2)*(int from p to infinity) (-0.5*2ra/(b^2 +r^2)^(3/2))(dr/sqrt(r^2 - p^2)) tidying up a bit: t= (2pa/mv^2)*(int from p to infinity) [r*dr]/[((b^2 +r^2)^(3/2))(sqrt(r^2 - p^2))] I think I'm right so far, but I'm stumped here when it comes to evaluating the integral. I basically don't know what substitution to use.