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Ortogonal matrix.
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I have to show that \[\left[\begin{matrix}0 &1&-1\\ 1 & -1&0 \\0&0&1\end{matrix}\right]\] not are orthogonal. Is it enough to show that \[A^{-1}\neq A^T\]
A matrix A is orthogonal if AA(t)=I and A(t)A=I A(t) -> transpose of A I -> unit matrix. Show that either of those conditions is not true.
Thank you. And when the matrix is not orthogonal it is not length preserving. Agree?
That I'm not sure about, it's been a while since i did linear algebra :/
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