In this paper, we present a novel method to examine Newton-type inequalities for s-convex functions using Riemann-Liouville fractional integrals. Specifically, we establish new fractional Newton- type inequalities by employing s-convex functions. The s-convexity property is extensively utilized to derive these inequalities. Additionally, we make use of the Holder inequality and the power-mean inequality to further strengthen our results. These new inequalities offer a more generalized perspective compared to classical inequalities, highlighting the significant role of s-convexity in modern mathematical analysis.