Solve {lll}{lambdaa_{11}}&{lambdaa_{12}}&{lambdaa_{13}}{lambdaa_{21}}&{lambdaa_{22}}&{lambdaa_{23}}{lambdaa_{31}}&{lambdaa_{32}}&{lambdaa_{33}}=

$$\left( \begin{array} { l l l } { \lambda a _ { 11 } } & { \lambda a _ { 12 } } & { \lambda a _ { 13 } } \\ { \lambda a _ { 21 } } & { \lambda a _ { 22 } } & { \lambda a _ { 23 } } \\ { \lambda a _ { 31 } } & { \lambda a _ { 32 } } & { \lambda a _ { 33 } } \end{array} \right) =$$

Evaluate

$$\left(\begin{matrix}a_{11}\lambda &a_{12}\lambda &a_{13}\lambda \\a_{21}\lambda &a_{22}\lambda &a_{23}\lambda \\a_{31}\lambda &a_{32}\lambda &a_{33}\lambda \end{matrix}\right)$$

Calculate Determinant

$$\lambda ^{3}\left(a_{11}a_{22}a_{33}-a_{11}a_{23}a_{32}-a_{12}a_{21}a_{33}+a_{12}a_{23}a_{31}+a_{13}a_{21}a_{32}-a_{13}a_{22}a_{31}\right)$$