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Geom Q2 (1.5-1.7)
| Question | Answer |
|---|---|
| Angle | Figure formed by two straight lines drawn from the same point |
| Sides | Lines drawn in the angle |
| Vertex (vertices) | Where the sides of the angle intersect |
| Between the other two letters | Where is the letter of the vertex always written |
| Equal | Two angles that can be made to coincide are |
| Bisector of the angle | Line through the vertex of an angle which divides it into two equal parts |
| Half of the whole angle | Each part formed by the angle bisector is |
| Size of the angle | Depends on the amount of turning and not on the length of the pencil |
| Perigon | Angle formed when the generating line makes a complete revolution |
| Straight angle | An angle whose sides form one straight line extending through the vertex |
| Adjacent angles | Two angles that have the same vertex and a common side between them |
| Right angle | Each angle formed when two straight lines meet to make two equal adjacent angles |
| Right angle | Half of a straight angle |
| All straight angles are equal | Principle 12 |
| Perpendicular | Two lines that form right angle with each other |
| Foot of the Perpendicular | Point that the perpendicular lines share |
| Acute angles | Angle that is less than a straight line |
| Obtuse angles | Angle that is greater than a right angle and less than a straight angle |
| Reflex angle | Angle greater than a straight angle but smaller than a perigon |
| Oblique angles | Acute, obtuse, and reflex angles and lines that have the position of the sides of any of these angles; lines that are not perpendicular or parallel; |
| Complementary | Two angles that add up to a right angle |
| Supplementary angles | Two angles whose sum is a straight angle |
| Vertical angles (opposite angles) | Two angles not adjacent when two straight lines intersect |