Let $p, q$, and $r$ be the distinct roots of the polynomial $x^{3}-22 x^{2}+80 x-67$. It is given that there exist real numbers $A, B$, and $C$ such that $$ \frac{1}{s^{3}-22 s^{2}+80 s-67}=\frac{A}{s-p}+\frac{B}{s-q}+\frac{C}{s-r} $$ for all $s \notin\textbackslash{p, q, r\textbackslash}$. What is $\frac{1}{A}+\frac{1}{B}+\frac{1}{C}$? 
选项为:A:$$243$$  B:$$244$$  C:$$245$$  D:$$246$$  E:$$247$$  请回答其中一个选项.