| ray | | 9 sides |
| scalene | | a polygon with all congruent sides is equi_____ |
| arc length | | a 3D shape with one circular base |
| octa | | one triangle conjecture we are not allowed to use |
| cpctc | | the only non-rigid transformation |
| ass | | two angles that are supplementary and adjacent |
| rigid | | the corner of a polygon |
| isosceles | | translations, rotations and reflections are all ___ transformations |
| cylinder | | two angles that add up to 180 |
| concave | | has one endpoint |
| complementary | | a justification to show two angles of a triangle are congruent |
| linear pair | | regular quadrilateral |
| xaxis | | a polygon whose diagonals go outside the figure |
| undeca | | when you have two sides and the angle included between them |
| line | | a justification to show two sides of a triangle are congruent |
| sameside | | a shift (left/right) (up/down) |
| rhombus | | angles across from each other when two lines cross |
| square | | (angle/360)*C |
| vertex | | two angles that add up to 90 |
| dilation | | a polygon with all congruent angles is equi_____ |
| circumference | | equiangular quadrilateral |
| aas | | in the same position with respect to their location |
| yaxis | | half a sphere |
| hemisphere | | _____ interior angles are congruent when lines are parallel |
| nona | | a 3D shape with one polygon base |
| translation | | has no endpoints - continues in both directions |
| radius | | the ___ quad conjecture says opposite angles are supplementary |
| rectangle | | quad with two sets of parallel sides |
| parallelogram | | a 3D shape with two circular bases |
| rotational | | 6 sides |
| lateral | | the way to prove that PARTS of a triangle are congruent |
| regular | | the _____ angle is always half the central angle |
| dodeca | | no congruent sides |
| diameter | | at least two congruent sides |
| alternate | | equilateral quadrilateral |
| kite | | the ____ of a parallelogram are congruent |
| supplementary | | twice the radius |
| pyramid | | quad with two sets of adjacent congruent sides |
| cone | | quadrilateral with one set of parallel sides |
| penta | | 11 sides |
| inscribed | | when (x, y) becomes (-x, y) is has been reflected across the ___ |
| prism | | the diagonals of a parallelogram are congruent and are also ___ ___ |
| corresponding | | 5 sides |
| hepta | | a 3D shape with two polygon bases |
| hexa | | 7 sides |
| sameangle | | the diagonals of a rectangle are ___ |
| perpendicular | | 12 sides |
| opposite | | has two endpoints |
| vertical | | the diagonals of a kite are ______ |
| sas | | 10 sides |
| angular | | pi times the diameter |
| deca | | When (x, y) becomes (x, -y) it has been reflected across the ___ |
| trapeoid | | equilateral and equiangular |
| cyclic | | a yin-yand symbol has ____ symmetry |
| anglebisectors | | from the center to the edge |
| congruent | | 8 sides |
| segment | | when you have two angles and the side not included between them |
