Brownian Ratchet (BR) paradigm finds wide applications when it comes to understanding the driven directional transport of microscopic objects [1–4]. There are a host of microscopic biological systems like kinesin and myosin motor proteins etc which move on polar tracks being driven by intermittent energy supply through ATP hydrolysis [5]. Attempts have been made to understand such motions in terms of BR paradigm invoking numerous variants of the BR model [6–8]. Not only microscopic biological transport, there are many other areas like flow through micro channels, nanopores and even in cold atoms and optical lattices where the BR concept is applied to understand the transport phenomenon [4, 9]. Brownian Motors - the term coined by H¨ anggi [4] for a class of such thermally assisted moving systems - require the system be driven out of equilibrium. This actually is a prerequisite of any directed transport. It also requires the symmetry be broken in some form either internally or externally. In many of these BR models, an internal degree of freedom of the microscopic object is coupled to an external field which is responsible for global symmetry breaking [10–15] to result in macroscopic transport. In most of these models, the transported object is treated as a particle considering its internal structure not of importance. Recently, there has been an interesting report of a variant of BR model, so-called intrin- sic BR model, where the internal degree of freedom is not coupled to an external field for the sake of global symmetry breaking [16]. Rather, the internally broken symmetry at the microscopic scales shows up macroscopically in the transport of the object. The present work proposes an exactly solvable model that explicitly manifests reflection of microscopi- cally broken symmetry in the macroscopic transport of the system. We will be considering in the following a structured object as the motor which has symmetry broken inside and would not take into account any repeating ratchet potential (external field) that helps gen- erate global asymmetry. We will identify two important physical entities namely the elastic interaction between the parts of structured motor and volume exclusion as the essential and complementary requirements for the directed transport. While the elasticity allows the cross talk between the parts of the structured object, the volume exclusion is maintaining the locally broken symmetry intact and as a result of that the system shows macroscopic directional motion. We will also, substantiate our exact analytic results by comparing those with simulations. The present model takes into account, two particles connected by a spring and are im- mersed in a thermal bath characterized by a fixed temperature T. In such a situation the 2