The line x + y - 6= 0 is the right bisector of the segment PQ. If P is the point (4,3),
then the point Q is

Therefore, the coordinates of point Q is (2,3)

Step-by-step explanation:

Let the coordinates of Q be(a,b)

Let R be the midpoint of PQ

Coordinates of R

R lies on the line x + y - 6= 0, therefore:

Slope of AR X Slope of PQ = -1

Solving simultaneously

a+b=5

a-b=-1

2a=4

a=2

b=3

Therefore, the coordinates of point Q is (2,3)

stops on an even number.