This work is concerned with oscillation of the second order sublinear neutral delay dynamic equations of the form $$(r(t);((y(t)+p(t)y(a(t)))^{Delta})^{gamma})^{Delta}+q(t)y^{gamma}({eta}(t))=0$$ on a time scale $mathcal{T}$ by means of Riccati transformation technique, under the assumptions $int^{infty}_{t_0}(frac{1}{r(t)})^{frac{1}{gamma}}$ ${Delta}t={infty}$ and $int^{infty}_{t_0}(frac{1}{r(t)})^{frac{1}{gamma}}$ ${Delta}t$ < ${infty}$, where 0 < ${gamma}{leq}1$ is a quotient of odd positive integers.