  Klav\v{z}ar and Mollard introduced daisy cubes which are interesting
isometric subgraphs of $ n$-cubes $Q_n$, induced with intervals between the
maximal elements of a poset $ (V (Q_n),\leq)$ and the vertex $ 0^n \in V
(Q_n)$. In this paper we show that the resonance graph, which reflects the
interaction between Kekul\'{e} structures of aromatic hydrocarbon molecules, is
a daisy cube, if the molecules considered can be modeled with the so called
kinky benzenoid systems, i.e. catacondensed benzenoid systems without linear
hexagons.
