Answer:

Explanation:
If we want to test a solution, we can plug it into the equations and see if it checks out.
We are given the point (4,3). Since points are written (x,y)...
Substitute the values into the first equation.

Multiply.

Add.

This does not check out, so we automatically know this point doesn't work. However, we can check the other equation.

Even though the second equation works, BOTH have to work because this is a system of equations. Therefore, (4,3) is not a solution.