Some New Bennett–Leindler Type Inequalities via Conformable Fractional Nabla Calculus

In this article, we prove several new fractional nabla Bennett–Leindler dynamic inequalities with the help of a simple consequence Keller’s chain rule, integration by parts, mean and Hölder’s inequality for derivative on time scales. As result this, some classical are obtained as special cases, extended our to discrete continuous calculus. addition, when α=1, shall obtain well-known instances from results. Symmetrical properties critical in determining best ways solve inequalities.