Given distinct noncollinear points A, B, and C, the set of all points between 1 point
A and C, including A and C is
A ray A circle An angle A line segment

Respuesta :

Points that are not on the same line are said to be noncollinear.

The set of points between A and C is a line segment.

From the question, we understand that A, B and C are not on the same line.

We do not know if the distance between AB is the same as the AC and BC, so the set of points cannot be a circle.

For the set of points to be an angle, it must pass through A, B and C.

Since it only passes through A and C, the set of points cannot be an angle.

A ray has only one endpoint, so the set of points cannot be a ray.

A line segment has two endpoints;

Since the points are between A and C, we can consider A and C as the endpoints of the line.

Hence, the set of points between A and C is a line segment.

Read more about noncollinear points at:

https://brainly.com/question/4959382