Midpoint of a line PQ where P has coordinates (x1{}_11, y1{}_11) and Q has coordinates (x2{}_22, y2{}_22) is given as
(x1+x22,y1+y22)\left( \frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2} \right)(2x1+x2,2y1+y2).
∴\therefore∴ If Q has coordinates (r, s), then
−2+r2=2\frac{-2 + r}{2} = 22−2+r=2 and 1+s2=3\frac{1 + s}{2} = 321+s=3
−2+r=4 ⟹ r=6-2 + r = 4 \implies r = 6−2+r=4⟹r=6
1+s=6 ⟹ s=51 + s = 6 \implies s = 51+s=6⟹s=5
Q = (6, 5)