Deviating from the traditional framework to prove the existence and uniqueness of a fixed point and replacing the fixed number in the Banach contraction principle with a function that has its conditions is one of the most difficult challenges facing studies concerned with the fixed point, which researchers took on recently.  Success in such studies has a wide applied impact in many areas of mathematics, reflecting positively on various applied sciences. In this study, we establish new fixed point theorems for contractive mapping in a complete metric space using some helping functions via Caristi-type.