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Vocabulary:
* space
* collinear
* coplanar
* intersection

Define:
* segment
* ray
* opposite rays
 segment  part of a line including endpoints and all the point in between
 ray  part of a line including 1 end point and all the points in one direction
 opposite rays  two rays that:
 * share endpoint
 * points collinear
 * rays go in opposite direction


Postulate 2
Segment Addition Postulate
If B is between A and C, then AB + BC = AC

Angle (<)  figure formed by two rays with the same endpoint
Parts and Naming the angle:
Parts:
Vertex 
Sides 

Define and draw:
* straight angle
* right angle
* acute angle
* obtuse angle
* congruent angles

Postulate 4
Angle Addition Postulate

Define:
* adjacent angles
* angle bisector
 adjacent angles  two coplanar angles that have:
 * a common vertex
 * a common side
 * but NO common interior points
angles bisector  a segment, line, ray or plane that divides the angle into two congruent adjacent angles.

Postulate  a statement that describes a basic relationship between the basic terms of geometry. It is ACCEPTED as true.
Theorem  a statement that PROVES a conjecture is true.

Postulate 5
* A line contains at least 2 points.
* A plane contains at least 3 nonlinear points
* Space contains at least 4 noncoplaner points.

Postulate 6
Through any 2 points there is exactly 1 line.

Postulate 7
* Through any 3 points there is 1 plane.
* Through any 3 noncollinear points there is 1 plane

Postulate 8
If 2 points lie in a plane then the line contains them lies that plane.

Postulate 9
If two planes intersect, then their intersection is a line.

Theorem 11
If two lines intersect then do so at exactly 1 point.

Theorem 12
Through a line and a point not in the line there is exactly one plane.

Theorem 13
If two lines intersect then exactly one plane contains them.

TRUE or FALSE
1. Two points ca lie in each of two different lines.
2. Three nonlinear points can lie in each of two different planes.
3. Three collinear point lie in only one plane.

TRUE or FALSE
1. Two intersecting lines are contained in exactly one plane.
2. If two lines intersect, then they intersect in exactly one point.
3. If two planes intersect, then their intersection is a line.

