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BJU Geometry Terms

Chapter 1.3-1.5 Defintitions
Horizontales
Postulate can be proven from the othe postulates.(efficient; not repetitive)
Points that lie on the same line.
Every statement that can be expressed within the system can be proved or disproved from the other postulates. (thorough; not leaving questions unanswered)
A statement which is assumed to be true without proof. They are the basic statements from which theorems are provided.
Two points determine a line
If two points lie in a plane then the line containing these two points lies in the same plane
Denoted by a lowercase script letter
Points that do not lie on the same line.
Dentoed by a lowecase script letter
Three noncollinear points dermine one plane
Verticales
Lines that intersect at a single point.
A staement that can be shown to be true by a logical progression of previous terms and statement; a staements which is proven.
Denoted by a capital letter
No postulate can be proven form the another. (not contradictory)
Coplanar lines that do not intersect
A lind contains at least twon points. A plane contains at least three noncollinear points. Space contains at least four noncoplanar points.
Lines that lie in the same plane.
Noncoplanar lines that do not intersect and are not parallel.
The use of algebra to study geometry and to describe geometric concepts.