This problem asks us to identify for which ordered pair $(\mu, \delta)$ a given system of linear equations is inconsistent. We will use the conditions for consistency and inconsistency of a system of linear equations, often associated with Cramer's Rule or Gaussian elimination.

Key Concept: Conditions for Inconsistency of a System of Linear Equations

For a system of linear equations $Ax=B$, where $A$ is the coefficient matrix and $B$ is the constant vector:

1. Calculate the determinant of the coefficient matrix, $\Delta = \det(A)$.
   • If $\Delta \neq 0$, the system has a unique solution (consistent).
   • If $\Delta = 0$, the system either has infinitely many solutions (consistent) or no solution