Answer: The midpoint of the line ST is (4,2) .
Explanation:
The midpoint (x,y) of any line joining (a,b) and (c,d) is given by :-

The given coordinate-points : S= (−2, 8) and T=(10, −4)
Let (x,y) be the midpoint of the line ST.
Then , the midpoint of the line ST would be

[∵ (-)(+)=(-)]


Hence, the midpoint of the line ST = (4,2)