Question

An axiom in Euclidean geometry states that in space, there are at least points that to do

Answer 1

In euclidean geometry the following are the axioms:
1. there are infinite points in a space.
2. it requires at lest 2 point to make a straight line.
3. at least 3 points to make a close shape or a plane.
4. there is only one line that passes two distinct point.
5. the intersection of a plane is a line

Answer 2

"Through any three points there is at least one plane. Through any three noncollinear points there is exactly one plane."

"A plane contains at least three noncollinear points. Space contains at least four noncoplanar points."

Noncollinear: Points that do not all lie on a single line.

Noncoplanar: not occupying the same surface or linear plane