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(Solved): please box answer and show answer  Find non-invertible matrices \( A, B \) such that \( A+B \) ...


please box answer and show answer Find non-invertible matrices \( A, B \) such that \( A+B \) is invertible. Choose \( A, B \) so that (1) neither is a diagona

Find non-invertible matrices \( A, B \) such that \( A+B \) is invertible. Choose \( A, B \) so that (1) neither is a diagonal matrix and (2) \( A, B \) are not scalar multiples of each other.


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The determinant of a non-invertible matrix is 0. So we have to find two matrices with their determinant is zero and their sum h
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