'Line Segment' is a portion of a line that includes two points and all of the collinear points between the hypothetical two points also 'Line Segment' because a line or line segment is a set of infinite points and the infinite points are collinear....
Points are collinear if they lie on the same line.
Not sure about complanar. Coplanar lines can be collinear but need not be.
The two phrases are equivalent: collinear means in the same line [segment].
line
Yes, two points are always collinear. You can draw a line through any two points.
No but they are always coplanar.
"Collinear" means "on the same straight line".Two points are always collinear, because you can always draw a straight linebetween any two points. Three points may or may not be collinear.
Any two points are always collinear, since you can draw a straight line passing through any two points.
always
A set of 3 points will always be coplanar, but will only sometimes be collinear. Collinear points are always coplanar as well.
In order for three or more points to be collinear, they must lie on the same line. Two points would always be collinear. Noncollinear are points that do not lie in the same line.
Two intersecting lines can always cover three non-collinear points.
If points B and C are collinear, it means that they lie on the same straight line. To determine if points B and C are collinear, you would need to know the coordinates or have a visual representation of the points.
what is The set of all points collinear to two points?
Collinear points are points that lie on the same line. Noncollinear points do not lie on the same line. Any two points are always collinear, i.e. forming a line. Three or more points can be collinear along a single line.Collinear points lies on the same straight line.
Collinear means in the same straight line. And since a line consists of an infinite number of points, collinear has an infinite number of points - not just 3. n the other hand, while any two points must be collinear (they have to both be on the line that joins them), it is always possible to find a third point which is not collinear with the first two (Euclid).