Solution:
Given:

The variable that has the same term is x. This is because the coefficient of x in both equations is -5.
To solve simultaneously by the elimination method, we eliminate the variable that has the same term.
Hence, we eliminate x and solve for y.
To eliminate x, we subtract both equations.

Substituting the value of y in equation (1) to get x,

Therefore, the solution to the system of equations as an ordered pair is,
