  Let $E$ be a non CM elliptic curve defined over $\Q$. There is an isogeny
torsion graph associated to $E$ and there is also a Galois representation
$\rho_{E,l^{\infty}} \colon \Gal(\Qbar/\Q) \to \GL_2(\ZZ_{\ell})$ associated to
$E$ for every prime $\ell.$ In this article, we explore relation between these
two objects when $\ell=3$. More precisely, we give a classification of 3 adic
Galois images associated to vertices of isogeny torsion graph of $E.$
