Question

\begin{vmatrix} x-y &1 &x \\ y-z&1 &y \\ z-x&1 &z \end{vmatrix} =\begin{vmatrix} x &1 &x \\ y&1 &z \\ z&1 &x \end{vmatrix}

16 Feb 2018
Answer :
Word Count : 177
We need to solve the determinant equation numerically: \[ \begin{vmatrix} x - y & 1 & x \\ y - z & 1 & y \\ z - x & 1 & z \end{vmatrix} = \begin{vmatrix} x & 1 & x \\ y & 1 & z \\ z & 1 & x \end{vmatrix} \] Let's compute
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