Answer:
As both slopes are equal, and the values of b are different it means that the two lines are parallel and the system of equations does not have any solution. (Please see the picture below)
Explanation:
1. First write the system of equations:

2. Solve y for the second equation:




3. Re write both equations in the form y=mx+b, where m is the slope and b is the value of y when x=0 :


As both slopes are equal, and the values of b are different it means that the two lines are parallel and the system of equations does not have any solution.