  We produce for each tropical hypersurface $V(\phi)\subset Q=\mathbb{R}^n$ a
Lagrangian $L(\phi)\subset (\mathbb{C}^*)^n$ whose moment map projection is a
tropical amoeba of $V(\phi)$. When these Lagrangians are admissible in the
Fukaya-Seidel category, we show that they are unobstructed objects of the
Fukaya category, and mirror to sheaves supported on complex hypersurfaces in a
toric mirror.
