  We construct Lagrangian sections of a Lagrangian torus fibration on a
3-dimensional conic bundle, which are SYZ dual to holomorphic line bundles over
the mirror toric Calabi-Yau 3-fold. We then demonstrate a ring isomorphism
between the wrapped Floer cohomology of the zero-section and the regular
functions on the mirror toric Calabi-Yau 3-fold. Furthermore, we show that in
the case when the Calabi-Yau 3-fold is affine space, the zero section generates
the wrapped Fukaya category of the mirror conic bundle. This allows us to
complete the proof of one direction of homological mirror symmetry for toric
Calabi-Yau orbifold quotients of the form $\mathbb{C}^3/\Check{G}$. We finish
by describing some elementary applications of our computations to symplectic
topology.
