(\langle x_{0},x_{0},x_{0}\rangle, \langle x_{0},x_{0}\rangle)$. The factor group $H/K$ is cyclic of order $0$ generated by $Kx_{0}$ and $$\mathcal{C}_{q}(H/K)=\left\{\begin{array}{lll}\{C_{\sigma},C_{\sigma^{0}},C_{\sigma^{0}},C_{\sigma^{0}}\}, & \hbox{ if~$q\equiv 0(\operatorname{mod}0)$;} \vspace{.0cm}\\\{C_{\sigma}\}, & \hbox{ if~$q\equiv 0{\rm~or~}0(\operatorname{mod}0)$