For a metric space $(X, d)$ and a scale parameter $r \geq 0$, the Vietoris-Rips complex $\mathcal{VR}(X;r)$ is a simplicial complex on vertex set $X$, where a finite set $σ\subseteq X$ is a simplex if and only if diameter of $σ$ is at most $r$. For $n \geq 1$, let $\mathbb{I}_n$ denotes the $n$-dimensional hypercube graph. In this paper, we show that $\mathcal{VR}(\mathbb{I}_n;r)$ has non trivial reduced homology only in dimensions $4$ and $7$. Therefore, we answer a question posed by Adamaszek and Adams recently. A (finite) simplicial complex $Δ$ is $d$-collapsible if it can be reduced to the void complex by repeatedly removing a face of size at most $d$ that is contained in a unique maximal face of $Δ$. The collapsibility number of $Δ$ is the minimum integer $d$ such that $Δ$ is $d$-collapsible. We show that the collapsibility number of $\mathcal{VR}(\mathbb{I}_n;r)$ is $2^r$ for $r \in \{2, 3\}$.