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Klav\v{z}ar and Mollard introduced daisy cubes which are interestingisometric subgraphs of $ n$-cubes $Q_n$, induced with intervals between themaximal 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 theinteraction between Kekul\'{e} structures of aromatic hydrocarbon molecules, isa daisy cube, if the molecules considered can be modeled with the so calledkinky benzenoid systems, i.e. catacondensed benzenoid systems without linearhexagons.

Resonance graphs of kinky benzenoid systems are daisy cubes