The Solution.
The given system of equations is

Using the Elimination Method of solving simultaneous equations, we have

We get

Subtracting eqn(4) from eqn(3), we get

Substituting -6 for y in eqn(2), we get

Dividing both sides by 3, we get

Thus, the correct answer is (-8,-6), that is, x=-8, y=-6