Let r > 4 3 and let Ω ∈ L r (S 2n−1 ) have vanishing integral. We show that the bilinear rough singular integralsatisfies a sparse bound by (p, p, p)-averages, where p is bigger than a certain number explicitly related to r and n. As a consequence we deduce certain quantitative weighted estimates for bilinear homogeneous singular integrals associated with rough homogeneous kernels.