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Vocabulary Terms
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transformation
A rule that assigns each point in a plane to another point
pre-image
The original geometric object before the transformation
rigid motion
transformation that results in image that is congruent to pre-image
Reflect
a mirror image when we reflect a geometric image across a line
Line of Reflection
perpendicular bisector
Point
physical location in space that has no length, width or depth and is usually represented by a dot.
Congruent
geometric objects that are identical in shape and size
Vertical lines
lines parallel to the y -axis
Horizontal lines
lines parallel to the x-axis
Line
a set of connected points that extends forever in both directions
Collinear
When three points all lie on the same line
Ray
a portion of a line that has a starting point and then extends forever in one direction
Segment
a portion of a line that has both a starting and an ending point
Angle
defined as two rays that share the same starting point
Acute angle
an angle that measures less than 90 degrees.
obtuse angle
an angle that measures between 90 and 180 degrees
Right angle
an angle that measures exactly 90 degrees.
Straight angle
an angle that measures exactly 180 degrees.
Adjacent angles
two nonoverlapping angles that share a ray
Vertical angle pairs
pairs of angles that share a vertex point and have rays that point in opposite directions. Their measures are equal.
Complementary angles
two angles whose measures add up to 90 degrees.
Supplementary angles
two angles whose measures add up to 180 degrees.
Terminology
fancy work for specific vocabulary that applies to certain knowledge or study
Midpoint
one unique point that lies at the center of a line segment
Bisector
cuts a geometric object into two of the same types of objects that have the same measure. (segment bisector, angle bisector)
Perpendicular
two line segments or rays that form right angles with each other
Parallel
two lies in a plane that share no points in common, never intersect and two rays or line segments that lie on two parallel lines
Trapezoid
four-sided figure with at least one pair of parallel sides
Parallelogram
four sided figure with exactly two pair of parallel sides
Transversal
when two parallel lines are crossed by a third line (creates 8 angles)
corresponding angles
angles located in the same relative position on the two parallel lines and have equal measure
Interior angles
when eight angles are formed by two parallel lines cut by a transversal, four of them lie “inside” the parallel lines
same side interior angles
when eight angles are formed by two parallel lines cut by a transversal, the angles on the same side of the transversal (inside parallel lines) and add up to 180 degrees
Exterior angles
when the eight angles are formed by two parallel lines cut by a transversal, four of them like outside the parallel line
same side exterior angles
when eight angles are formed by two parallel lines cut by a transversal, the angles can be on either side, but the same side of the transversal (outside parallel lines) and their measure adds up to 180 degrees
Alternate exterior angles
when eight angles are formed by two parallel lines cut by a transversal, the angles on the alternating sides of the transversal (outside the parallel lines) and they have the same measure
Euclidean plane
a traditional plane, no coordinates. A flat two-dimensional surface that extends infinitely in all directions.
Coordinate plane
a two-dimensional surface formed by two perpendicular number lines (x-axis and y-axis) that intersect at point called the origin (0,0)
Congruent
If two geometric figures (points, rays, lines, segments, angles triangles, polygons etc.) have the same shape and size one of them could be placed on top of the other simply by moving it