Cramer's rule applies to the case where the coefficient determinant is nonzero. In the 2×2 case, if the coefficient determinant is zero, then the system is incompatible if the numerator determinants are nonzero, or indeterminate if the numerator determinants are zero.

Cramer's rule applies to the case where the coefficient determinant i

1.	Cramer's rule applies to the case where the coefficient determinant is nonzero. In the 2×2 case, if the coefficient determinant is zero, then the system is incompatible if the numerator determinants are nonzero, or indeterminate if the numerator determinants are zero.
Answer» Incompatible and indeterminate casesCramer's rule applies to the case where the coefficient DETERMINANT is nonzero. In the 2×2 case, if the coefficient determinant is ZERO, then the SYSTEM is incompatible if the numerator determinants are nonzero, or indeterminate if the numerator determinants are zero.Step-by-step EXPLANATION: PleaseMake me as a BRAINLIST