Step 1 :The system of equations is a linear system. The second equation is a multiple of the first one. This means that the two equations are dependent and represent the same line.
Step 2 :Therefore, there are infinitely many solutions to this system.
Step 3 :The solution to the system of equations is a family of points \((x, y)\) such that \(x = 4 - 2y\).
Step 4 :This means that for any real number \(y\), there is a corresponding \(x\) that makes both equations true.
Step 5 :\(\boxed{\text{The system of equations has infinitely many solutions.}}\)