The goal of this research is to discover some identities in the general form
of the sum of left and right-sided weighted fractional integrals of a
function concerning to another function. Using composite convex functions,
several fractional Hermite-Hadamard inequalities are derived. The veracity
of the inequalities established is demonstrated by drawing graphs of such
relationships. Furthermore, our findings generalize a number of previously
published outcomes. These findings will aid in the study of fractional
differential equations and fractional boundary value problems with unique
solutions.