  In this paper we demonstrate a calculation to find the genus of the hypercube
graph $Q_n$ using real moment-angle complex $\mathcal{Z}_\mathcal{K}(D^1,S^0)$
where $\mathcal{K}$ is the boundary of an $n$-gon. We also calculate an upper
bound for the genus of the quotient graph $Q_n/C_n$, where $C_n$ represents the
cyclic group with $n$ elements.
