- #1
kent davidge
- 933
- 56
I was reading about systems of linear equations. Even if we have the same number of unknowns and equations, we may still have infinitely many or no solutions. But if in addition to that the determinant of the matrix of coefficients does not vanish, then does it necessarily imply that we have a unique solution?
Surprisingly or not, I haven't found an answer to the above question.
Surprisingly or not, I haven't found an answer to the above question.