Benedict Irwin edited Determinants.tex  over 9 years ago

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\end{equation}  By taking the matrix equiavlent of the determinant to yeild a matrix for the general result here we will yeild a matrix determinant \begin{equation}  \begin{bmatrix}  a_{1111}a_{2211}+a_{1112}a_{2221}-a_{1211}a_{2111}-a_{1212}a_{2121} &  a_{1111}a_{2212}+a_{1112}a_{2222}-a_{1211}a_{2112}-a_{1212}a_{2122} \\  a_{1121}a_{2211}+a_{1122}a_{2221}-a_{1221}a_{2111}-a_{1222}a_{2121} &  a_{1121}a_{2212}+a_{1122}a_{2222}-a_{1221}a_{2112}-a_{1222}a_{2122}   \end{bmatrix}  \end{equation}