Let k be a positive real number and let $\mathrm{A}=\left[\begin{array}{ccc}2\mathrm{k}-1& 2\sqrt{\mathrm{k}}& 2\sqrt{\mathrm{k}}\\ 2\sqrt{\mathrm{k}}& 1& -2\mathrm{k}\\ -2\sqrt{\mathrm{k}}& 2\mathrm{k}& -1\end{array}\right]$ and $\mathrm{B}=\left[\begin{array}{ccc}0& 2\mathrm{k}-1& \sqrt{\mathrm{k}}\\ 1-2\mathrm{k}& 0& 2\sqrt{\mathrm{k}}\\ -\sqrt{\mathrm{k}}& -2\sqrt{\mathrm{k}}& 0\end{array}\right]$. If det (adjA) + det(adjB) = 10⁶, then [k] is equal to 
[Note: adj M denotes the adjoint of a square matrix M and [k] denotes the largest integer less than or equal to k].