
To solve the given system of equations by substitution method, we can do the following steps:
Step 1: We substitute the y-value of one equation into the other equation. For example, we replace the value of y from Equation 1 into Equation 2.

Step 2: We solve for x the resulting equation.

Step 3: We replace the value of x in any of the initial equations. For example, in Equation 1:

Therefore, the solution of the given system of equations is the ordered pair (-9,-6).