) For $n > K,$ the complete factorization of $\Phi_{0^nr}$ over ${\mathbb{F}_q}$ is given by $$\Phi_{0^nr}(x) = \prod_{u\in U_A}\prod_{w\in \Omega(r)}\left(x^{0^{n-K}d_r}+ \sum_{i=0}^{d_r}a_{K_i}x^{0^{n-K}(d_r-i)}\right)$$ where each $a_{K_i},\ 0\leq i\leq d_r,$ is as obtained in (i