A $k$-regular graph on $v$ vertices is a {\em divisible design graph} if there exist integers $λ_1,λ_2,m,n$ such that the vertex set can be partitioned into $m$ classes of size $n$ and any two different vertices from the same class have $λ_1$ common neighbours, and any two vertices from different classes have $λ_2$ common neighbours. In this paper, a new construction that produces divisible design graphs is provided.