Geometry Vocabulary Word Scramble
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Term | Definition |
Complementary angles | Two angles whose measures have a sum of 90o |
Supplementary angles | Two angles whose measures have a sum of 180o |
Theorem | A statement that can be proven |
Vertical Angles | Two angles formed by intersecting lines and facing in the opposite direction |
Transversal | A line that intersects two lines in the same plane at different points |
Corresponding angles | Pairs of angles formed by two lines and a transversal that make an F pattern |
Same-side interior angles | Pairs of angles formed by two lines and a transversal that make a C pattern |
Alternate interior angles | Pairs of angles formed by two lines and a transversal that make a Z pattern |
Congruent triangles | Triangles in which corresponding parts (sides and angles) are equal in measure |
Similar triangles | Triangles in which corresponding angles are equal in measure and corresponding sides are in proportion (ratios equal) |
Angle bisector | A ray that begins at the vertex of an angle and divides the angle into two angles of equal measure |
Segment bisector | A ray, line or segment that divides a segment into two parts of equal measure |
Legs of an isosceles triangle | The sides of equal measure in an isosceles triangle |
Base of an isosceles triangle | The third side of an isosceles triangle |
Equiangular | Having angles that are all equal in measure |
Perpendicular bisector | A line that bisects a segment and is perpendicular to it |
Altitude | A segment from a vertex of a triangle perpendicular to the line containing the opposite side |
Reflexive Property | A quantity is equal to itself |
Symmetric Property | If A = B, then B = A |
Transitive Property | If A = B and B = C, then A = C |
Addition Property of Equality | If A = B, then A + C = B + C |
Angle Addition Postulate | If a point lies on the interior of an angle, that angle is the sum of two smaller angles with legs that go through the given point |
Corresponding Angles Postulate | If a transversal intersects two parallel lines, the pairs of corresponding angles are congruent |
Parallel Postulate | Given a line and a point not on that line, there exists a unique line through the point parallel to the given line |
Alternate Exterior Angles Theorem | If a transversal intersects two parallel lines, then the alternate exterior angles are congruent. Converse: If a transversal intersects two lines and the alternate exterior angles are congruent, then the lines are parallel |
Alternate Interior Angles Theorem | If a transversal intersects two parallel lines, then the alternate interior angles are congruent. Converse: If a transversal intersects two lines and the alternate interior angles are congruent, then the lines are parallel |
Congruent Complements Theorem | If two angles are complements of the same angle (or of congruent angles), then the two angles are congruent |
Congruent Supplements Theorem | If two angles are supplements of the same angle (or of congruent angles), then the two angles are congruent |
Right Angles Theorem | All right angles are congruent |
Same-Side Interior Angles Theorem | If a transversal intersects two parallel lines, then the interior angles on the same side are supplementary. Converse: If a transversal intersects two lines and the interior angles on the same side are supplementary, then the lines are parallel. |
Vertical Angles Theorem | If two angles are vertical angles, then they have equal measures |
Vertical Angles | the angles opposite each other when two lines cross |
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