Assertion: determinant's row | /r/HasProperty | dependent
Facets:
value: linearly
type: MANNER
value: equivalently
type: DEGREE
Source sentences:
text: If det(A)=0 then A is not invertible (equivalently, the rows of A are linearly dependent; equivalently, the columns of A are linearly dependent);
text: However, when a determinant of a matrix is zero, its rows are linearly dependent vectors, and its columns are linearly dependent vectors.
text: This happens, the determinant is zero, when the columns (and rows) of the matrix are linearly dependent.