Question

rewrite this

For any two points, the point equidistant from them is the point which lies on the perpendicular bisector of the segment between them. Now, when we draw a line segment having the mid-points of the baselines as their end-points, the perpendicular bisector will be the line that is at right angles to the baselines. This line will be located exactly in the middle of the two points. On a tennis court, this line is represented by a net. Therefore, the part equidistant from the mid-points of the two baselines is the net.

Answer 1

[AI-generated answer — Bot GPT 3.5]

The point equidistant between any two points can be found by locating the point that lies on the perpendicular bisector of the segment connecting the two points. Similarly, in the case of a line segment formed by the mid-points of the baselines, the perpendicular bisector will be a line that is perpendicular to the baselines and positioned exactly in the middle of the two points. On a tennis court, this line is represented by the net. Thus, the portion that is equidistant from the mid-points of the two baselines corresponds to the net.