Let $D,E,F $ be points on sides $BC,AC$ and $AB$ respectively in $\triangle ABC$ such that $AF=FB$ , $ BD=2CD$ and $CE=3AE$. Now let $C'$ be the intersection point of $AD$ and $BE$ , $A'$ be the intersection point of $CF$ and $BE$ and $ B'$ be the intersection point of $AD$ and $CF$. Let  $D',E',F' $ be points on sides $B'C',A'C'$ and $A'B'$ respectively in $\triangle A'B'C'$ such that $A'F'=4F'B'$ , $ B'D'=5C'D'$ and $C'E'=6A'E'$. Again let $C''$ be the intersection point of $A'D'$ and $B'E'$, $A''$ be the intersection point of $C'F'$ and $B'E'$ and $ B''$ be the intersection point of $A'D'$ and $C'F'$. If area of $ \triangle  ABC$ is $7030800$ and area of $ \triangle  A''B''C''$ is  $m^2$ find the value of $m$.