GIVEN:
We are told that two equations were plotted on the coordinate grid, and these are;

The graphs intersect at the point;

Required;
Select which statement is true about the values of x and y.
Step-by-step solution;
We will begin by plotting both lines on a graph page as follows;
The graph above clearly shows that the point of intersection (1.5, -1.5) is the ONLY solution that satisfies both linear equations.
Therefore,
ANSWER:
They are the only values that make both equations true.
The correct answer is option A.