Showing that A^2 = 0 is possible but A(T)* A = 0 is not possible (unless A = zero matrix) Pr 2-7-2

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Show that we can find matrix A where A^2 =0 but A(T)*A CANNOT BE ZERO 2-7-4 Show that we can find matrix A where A^2 =0 but A(T)*A CANNOT BE ZERO 2-7-4
A^2 = 0 A^2 = 0
[Proof] A Is Zero Matrix If tr(AA^T) = 0 [Proof] A Is Zero Matrix If tr(AA^T) = 0
Is there a nonzero symmetric 2 × 2 matrix A such that A^2 = 0? Is there a nonzero symmetric 2 × 2 matrix A such that A^2 = 0?
you you're writing x wrong ❌
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