Answer:
(4, -21)
Explanation:
The midpoint of two points S and T will be (average x, average y).
Let's denote the x value of S to be Sx, and the same for Tx, Sy, and Ty.
The midpoint is given by ((Sx+Tx) / 2, (Sy+Ty)/2), so let's solve for each coordinate of S using the fact we know the midpoint is (2,-8) and T = (Tx, Ty) = (0,5).
(Sx + Tx) / 2 = 2
Sx + Tx = 4
Sx = 4 - Tx = 4 - 0 = 4
(Sy + Ty) / 2 = -8
Sy + Ty = -16
Sy = -16 - Ty = -16 - 5 = -21
So S = (4, -21)