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- -2\cdot
- \begin{vmatrix}
- 6&8&6&0&2 \\
- 0&x&3&x&5 \\
- 0&0&0&5&3 \\
- 0&5&4&0&2 \\
- x&x&x&5&1 \\
- \end{vmatrix}
- +x\cdot
- \begin{vmatrix}
- 6&0&8&6&2 \\
- 0&0&x&3&5 \\
- 0&0&0&0&3 \\
- 0&6&5&4&2 \\
- x&8&x&x&1 \\
- \end{vmatrix}
- =
- -2\cdot
- (-5\cdot
- \begin{vmatrix}
- 6&8&6&2 \\
- 0&x&3&5 \\
- 0&5&4&2 \\
- x&x&x&1 \\
- \end{vmatrix}
- +3\cdot
- \begin{vmatrix}
- 6&8&6&0 \\
- 0&x&3&x \\
- 0&5&4&0 \\
- x&x&x&5 \\
- \end{vmatrix}
- )+x\cdot
- (3\cdot
- \begin{vmatrix}
- 6&0&8&6 \\
- 0&0&x&3 \\
- 0&6&5&4 \\
- x&8&x&x \\
- \end{vmatrix}
- )=
- -2\cdot
- (-5\cdot
- (x\cdot
- \begin{vmatrix}
- 6&6&2 \\
- 0&4&2 \\
- x&x&1 \\
- \end{vmatrix}
- -3\cdot
- \begin{vmatrix}
- 6&8&2 \\
- 0&5&2 \\
- x&x&1 \\
- \end{vmatrix}
- +5\cdot
- \begin{vmatrix}
- 6&8&6 \\
- 0&5&4 \\
- x&x&x \\
- \end{vmatrix}
- )+3\cdot
- (-5\cdot
- \begin{vmatrix}
- 6&6&0 \\
- 0&3&x \\
- x&x&5 \\
- \end{vmatrix}
- +4\cdot
- \begin{vmatrix}
- 6&8&0 \\
- 0&x&x \\
- x&x&5 \\
- \end{vmatrix}
- ))+x\cdot
- (3\cdot
- (-x\cdot
- \begin{vmatrix}
- 6&0&6 \\
- 0&6&4 \\
- x&8&x \\
- \end{vmatrix}
- +3\cdot
- \begin{vmatrix}
- 6&0&8 \\
- 0&6&5 \\
- x&8&x \\
- \end{vmatrix}
- ))=
- -2\cdot
- (-5\cdot
- (x\cdot
- (4\cdot
- \begin{vmatrix}
- 6&2 \\
- x&1 \\
- \end{vmatrix}
- -2\cdot
- \begin{vmatrix}
- 6&6 \\
- x&x \\
- \end{vmatrix}
- )-3\cdot
- (5\cdot
- \begin{vmatrix}
- 6&2 \\
- x&1 \\
- \end{vmatrix}
- -2\cdot
- \begin{vmatrix}
- 6&8 \\
- x&x \\
- \end{vmatrix}
- )+5\cdot
- (5\cdot
- \begin{vmatrix}
- 6&6 \\
- x&x \\
- \end{vmatrix}
- -4\cdot
- \begin{vmatrix}
- 6&8 \\
- x&x \\
- \end{vmatrix}
- ))+3\cdot
- (-5\cdot
- (6\cdot
- \begin{vmatrix}
- 3&x \\
- x&5 \\
- \end{vmatrix}
- -6\cdot
- \begin{vmatrix}
- 0&x \\
- x&5 \\
- \end{vmatrix}
- )+4\cdot
- (6\cdot
- \begin{vmatrix}
- x&x \\
- x&5 \\
- \end{vmatrix}
- -8\cdot
- \begin{vmatrix}
- 0&x \\
- x&5 \\
- \end{vmatrix}
- )))+x\cdot
- (3\cdot
- (-x\cdot
- (6\cdot
- \begin{vmatrix}
- 6&4 \\
- 8&x \\
- \end{vmatrix}
- +6\cdot
- \begin{vmatrix}
- 0&6 \\
- x&8 \\
- \end{vmatrix}
- )+3\cdot
- (6\cdot
- \begin{vmatrix}
- 6&5 \\
- 8&x \\
- \end{vmatrix}
- +8\cdot
- \begin{vmatrix}
- 0&6 \\
- x&8 \\
- \end{vmatrix}
- )))=
- -2\cdot
- (-5\cdot
- (x\cdot
- (4\cdot
- (6\cdot
- 1 -2\cdot
- x )-2\cdot
- (6\cdot
- x -6\cdot
- x ))-3\cdot
- (5\cdot
- (6\cdot
- 1 -2\cdot
- x )-2\cdot
- (6\cdot
- x -8\cdot
- x ))+5\cdot
- (5\cdot
- (6\cdot
- x -6\cdot
- x )-4\cdot
- (6\cdot
- x -8\cdot
- x )))+3\cdot
- (-5\cdot
- (6\cdot
- (3\cdot
- 5 -x\cdot
- x )-6\cdot
- (-x\cdot
- x ))+4\cdot
- (6\cdot
- (x\cdot
- 5 -x\cdot
- x )-8\cdot
- (-x\cdot
- x ))))+x\cdot
- (3\cdot
- (-x\cdot
- (6\cdot
- (6\cdot
- x -4\cdot
- 8 )+6\cdot
- (-6\cdot
- x ))+3\cdot
- (6\cdot
- (6\cdot
- x -5\cdot
- 8 )+8\cdot
- (-6\cdot
- x ))))=
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