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Chapter One
Lines, Line Segment, Ray, Angles
| Term | Definition |
|---|---|
| Line Segment | measurable piece of a line with 2 distinct endpoints |
| Distance Formula | the distance between two points A (x1,y1) and B (x2, y2) |
| Congruent | having the same size AND the same shape |
| Congruent Segments | If segments are congruent, they are also equal |
| Bisect | to cut in half. A midpoint bisects a segment and gives 2 congruent parts |
| Midpoint Formula | xm= x1 + x2/2 and y1 + y2/2. This gives the midpoint values when you are given two other points on a line segment |
| Ray | a part of a line with exactly one endpoint. It goes indefinitely long in one direction. Remember in naming a ray that order matters!! |
| Angle | 2 rays with a common end point. |
| Naming a Ray | Always start with the endpoint!! |
| Naming an Angle | Always put the vertex in the middle of the angle name |
| Right Angle | an angle which has a measure of 90 degrees |
| acute angle | an angle which has a measure less than 90 degrees |
| obtuse angle | an angle which has a measure more than 90 degrees |
| straight angle | an angle which has a measure of 180 degrees |
| angle bisector | a ray that divides an angle |
| Adjacent Angles | adjacent angles are next to each other and share a ray. |
| Vertical Angles | two non adjacent angles formed by 2 intersecting lines |
| Complementary Angles | their measure add to be 90 degrees |
| Supplementary Angles | their measure add to a total of 180 degrees |
| Perpendicular | to prove something is perpendicular, you need to prove that it is 90 degrees. |
| Adjacent Supplementary Angles | same as a linear pair. |