  Dual conformal symmetry and Yangian symmetry are symmetries of amplitudes
that have aided the study of scattering amplitudes in highly supersymmetric
theories like ${\cal N}=4$ SYM and ABJM. However, in general such symmetries
are absent from the theories with lesser or no supersymmetry. In this paper, we
show that the tree level $2\to 2$ scattering amplitude in the 3d ${\cal N}=2$
Chern-Simons theory coupled to a fundamental chiral multiplet is dual
superconformal invariant. In the 't Hooft large $N$ limit, the $2\to 2$
scattering amplitude in this theory has been shown to be tree-level exact in
non-anyonic channels, while having only an overall multiplicative coupling
dependent renormalisation in the anyonic channel. Therefore, the dual
superconformal symmetry that we demonstrate in this paper is all loop exact.
This is unlike the previously studied highly supersymmetric theories where dual
superconformal symmetry is anomalous at loop levels.
  Furthermore, we reverse the argument to study the extent to which dual
superconformal invariance fixes the scattering amplitude in an ${\cal N}=2$
supersymmetric theory. We demonstrate that requiring the dual superconformal
invariance completely fixes the momentum dependence of the $2\to2$ amplitude,
while the coupling constant dependence remain unfixed. Further, we use a
combination of parity invariance, unitarity and self-duality of the amplitude
to constrain the coupling dependence of scattering amplitude.
