A module M over an associative ring with unity is a QTAG-module if every finitely generated submodule of any homomorphic image of M is a direct sum of uniserial modules.There are many fascinating concepts related to these modules. Here we introduce the notion of n-layered QTAG-modules and discuss some interesting properties of these modules. We show that a QTAG-module M is n-layered if and only if M/N is an n-layered module, whenever N is a finitely generated submodule of M and n ≥1 is an integer.