1.
Let
A=(22+p2+p+q46+2p8+3p+2q612+3p20+6p+3q).A = \begin{pmatrix} 2 & 2+p & 2+p+q \\ 4 & 6+2p & 8+3p+2q \\ 6 & 12+3p & 20+6p+3q \end{pmatrix}.

If det(adj(adj(3A)))=2m3n,  m,nN\det(\text{adj}(\text{adj}(3A))) = 2^{m} \cdot 3^{n}, \; m, n \in \mathbb{N}, then m+nm + n is equal to: