Let \( D_{1}=\left|\begin{array}{ccc}a & b & a+b \\ c & d & c+d \\ a & b & a-b\end{array}\right|....

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If \( A=\left[\begin{array}{ll}a & b \\ c & d\end{array}\right] \) (where \( b c \neq 0 \) ) sat.... If \( A=\left[\begin{array}{ll}a & b \\ c & d\end{array}\right] \) (where \( b c \neq 0 \) ) sat....
\[ \left|\begin{array}{ccc} b+c & a & a \\ b & c+a & b \\ c & c & a... \[ \left|\begin{array}{ccc} b+c & a & a \\ b & c+a & b \\ c & c & a...
Let \( \Delta=\left|\begin{array}{ccc}-b c & b^{2}+b c & c^{2}+b c \\ a^{2}+a c & -a c & c^{2}+a.... Let \( \Delta=\left|\begin{array}{ccc}-b c & b^{2}+b c & c^{2}+b c \\ a^{2}+a c & -a c & c^{2}+a....
\(\Delta=\left|\begin{array}{ccc}1+a^2+a^4 & 1+a b+a^2 b^2 & 1+a c+a^2 c^2 \\ 1+a b+a^2 b... \(\Delta=\left|\begin{array}{ccc}1+a^2+a^4 & 1+a b+a^2 b^2 & 1+a c+a^2 c^2 \\ 1+a b+a^2 b...
Let \(S=\left\{\left(\begin{array}{cc}-1 & a \\ 0 & b\end{array}\right) ; a, b \in\{1,2,.... Let \(S=\left\{\left(\begin{array}{cc}-1 & a \\ 0 & b\end{array}\right) ; a, b \in\{1,2,....
The value of the determinant \( \left|\begin{array}{lll}1 & a & a^{2}-b c \\ 1 & b & b^{2}-a c \.... The value of the determinant \( \left|\begin{array}{lll}1 & a & a^{2}-b c \\ 1 & b & b^{2}-a c \....
Let \(\quad D_k=\left|\begin{array}{ccc}1 & 2 k & 2 k-1 \\ n & n^2+n+2 & n^2 \\ n... Let \(\quad D_k=\left|\begin{array}{ccc}1 & 2 k & 2 k-1 \\ n & n^2+n+2 & n^2 \\ n...
A and B are the standard. C is calculated through a matrix. D is a lattice algorithm #maths A and B are the standard. C is calculated through a matrix. D is a lattice algorithm #maths