Some new reverse versions of Hilbert-type inequalities are studied in this paper. The results are established by applying the time scale versions of reverse Hölder's inequality, reverse Jensen's inequality, chain rule on time scales, and the mean inequality. As applications, some particular results (when $\mathbb{T}\mathbb{=}\mathbb{N}$ and $\mathbb{T}\mathbb{=}\mathbb{R}$) are considered. Our results provide some new estimates for these types of inequalities and improve some of those recently published in the literature.