Point A (0; 3) B (2; 0). Point B is the middle of the segment AC. Find point C.

Let us denote the coordinates of the point C through (x; y).

Using the formulas for finding the coordinates of the midpoint of the segment, we compose and solve the equations:

2 = (0 + x) / 2,

2 = x / 2,

x = 2 * 2,

x = 4.

0 = (3 + y) / 2,

3 + y = 0 * 2,

3 + y = 0,

y = 0 – 3,

y = -3.

Hence, point C has coordinates (4; -3).

Answer: C (4; -3).



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