Answer:
Any two distinct points are collinear. Any three points determine a plane. A line is composed to two rays with a common endpoint. A line segment is infinitely many points between two endpoints.
In a Euclidean space of any number of dimensions, a plane is uniquely determined by any of the following:
Three non-collinear points (points not on a single line).
A line and a point not on that line.
Two distinct but intersecting lines.
Two distinct but parallel lines.
A line can be named either using two points on the line (for example, ↔AB ) or simply by a letter, usually lowercase (for example, line m ). A line segment has two endpoints. It contains these endpoints and all the points of the line between them. You can measure the length of a segment, but not of a line.
Step-by-step explanation:
Hope this answer helps correct me if I'm wrong
