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Let it be the matrix A, with the property:
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matrix A: \[\left(\begin{matrix}a & b \\ c & d\end{matrix}\right)\]
its property: \[A^{2} = O_{2}\]
solve the equation: \[X^{2} = A\] for a = 1
\[A^{2} = \left(\begin{matrix}1+bc & b(d+1) \\ c(d+1) & bc+d^{2}\end{matrix}\right)\]
after solving the equation system i get : \[A = \left(\begin{matrix}1 & \frac{ -1 }{ c } \\ c & -1\end{matrix}\right)\]
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the Trace is 0, same as the determinant.
what is \(O_2\) ?
\[\left(\begin{matrix}0 & 0 \\ 0 & 0\end{matrix}\right)\]
so what'st the question?
i have to solve the equation : \[X^{2} = \left(\begin{matrix}a & b \\ c & d\end{matrix}\right) \] for a = 1
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