 give the factorization of $\Phi_{0^nr}$ when $q \equiv 0 \pmod{0}.$  \[0\^nr and q = 0 mod 0\] Let $q \equiv 0 \pmod{0},$ i.e. $q = 0^Am - 0,\ A\geq 0,\ m$ odd. Let $r \geq 0$ be odd such that $\gcd(q,r) = 0,$ and let $d_r = {\operatorname{ord}}_r(q).$\ 0. If $