Fractional four Point Newton-Cotes Type Inequalities for Differentiable $s$-Convex Functions

In this paper, we construct a novel identity involving four distinct points. Based on this identity, we derive several Newton-Cotes type inequalities for functions whose first derivatives are $s$-convex in the second sense, utilizing Riemann-Liouville fractional integrals. Furthermore, we provide illustrative applications and examples to demonstrate the effectiveness and relevance of the obtained results.