  We study low-energy dynamics of three-dimensional $\mathcal{N}=2$ $SU(N)$
"chiral" gauge theories with $F$ fundamental and $\bar{F}$ anti-fundamental
matters without a Chern-Simons term. Compared to a naive semi-classical
analysis of the Coulomb branch, its quantum structure is highly richer than
expected due to so-called "dressed" Coulomb branch (monopole) operators. We
propose dualities and confinement phases for the "chiral" $SU(N)$ theories. The
theories with $N>F > \bar{F}$ exhibit spontaneous supersymmetry breaking. The
very many Coulomb branch operators generally remain exactly massless and are
non-trivially mapped under the dualities. Some dualities lead to a novel
duality between $SU(N)$ and $USp(2 \tilde{N})$ theories. For the 3d
$\mathcal{N}=2$ $SU(2)$ gauge theory with $2F$ doublets, there are generally
$F+2$ "chiral" and "non-chiral" dual descriptions.
