The small rules behind a segment
Imagine stretching a ruler from one mark to another. The ruler covers a straight distance between two places. That is the basic idea of a segment. The endpoints belong to the segment, and every point between them belongs too. If the segment is labeled AB, both A and B are included, as well as all the locations between A and B.
A segment can be moved, turned, or drawn at an angle without changing what it is. Its direction on the page is not important. What matters is that it is straight and finite. A short segment and a long segment are still the same kind of figure; their lengths are simply different.
Segments appear in almost every larger geometry figure. The sides of a triangle are segments. The edges of a rectangle are segments. A diagonal connects two vertices with a segment, and a chord connects two points on a circle with a segment. Midpoints and segment bisectors also depend on the fact that a segment has a measurable halfway place.
When a problem gives a segment length, use the labels and the measurements instead of judging by the picture. A drawing may not be made to scale. The segment that looks longer may have a smaller written measurement. Geometry asks you to trust the information and the definition, not just your first visual impression.