the scattering angle in inverse cube law force
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You can obtain the trajectory starting from the conserved quantities, which are the total energy and the angular momentum. By parametrizing the motion using polar coordinates in the plane of the orbit (the orbit is in a plane owing to conservation of angular momentum) you get
E=12mr˙2+12mr2θ˙2+ar+br2
for the energy and
Lz=mr2θ˙
for the component of angular momentum
E=12mr˙2+12mr2θ˙2+ar+br2
for the energy and
Lz=mr2θ˙
for the component of angular momentum
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