This paper establishes a common fixed point theorem for a pair of self-maps satisfying a generalized contractioncondition in the framework of b-metric spaces. Unlike traditional metric spaces, b-metric spaces allow a relaxationof the triangle inequality, enabling the study of a broader class of spaces such as ℓ 𝑞 and 𝑀 𝑞 [0,1] for 0 < 𝑞 < 1 .Motivated by recent developments in fixed point theory, particularly those involving generalized Ciric-typecontractions, we introduce a novel contraction criterion and investigate the existence and uniqueness of commonfixed points under this setting. The analytical techniques adopted for the successful completion of this studyare based on the methods of Sarwar and Rahman, and Roshan et al. Our results extend and unify severalexisting fixed point theorems in the literature, offering new insights into the structure of mappings in generalizedmetric-type spaces. Examples are provided to demonstrate the applicability of the main theorem.