Undefined Terms
Foundations of Geometry
Parallel Lines
Perpendicular Lines
Transformations
100

As an indicator of location, this undefined term is left with no dimension.

Point
100

When broken down etymologically, the word "Geometry" translates to this two word phrase to  describe the math study as an assessment of the world we live in. 

"Earth's measures"

100

Most people have heard that parallel lines will never intersect, but these lines must also live on the same flat surface, otherwise known by this geometric term. 

coplanar

100

Unlike parallel lines, perpendicular lines intersect and specifically form four equal angles, each measuring this many degrees.

90

100

This type of transformation produces an image that is congruent to its pre-image.

Rigid Motion, Congruence Transformation

200

This term is used to describe a collection of items usually called "members". 

Set

200

If a point is the midpoint, then it does this to a line segment. 

Divides the segment into two, congruent parts

200
The slopes of parallel lines are...

Equal/Same

200

The symbol for "is perpendicular to" looks like this letter, but upside down. 

The letter T

200

This transformation is not a rigid motion even though it produces an image whose corresponding angles are congruent. 

Dilation

300
A set of infinite points 
Line
300

The midpoint between (0,6) and (0,4),

(0,5)

300

A line that crosses two lines at two distinct points is called this (whether there's parallel lines or not).

Transversal

300

The slopes of perpendicular lines are....

negative reciprocals

300

This popular composition of transformations is named after its dancelike moves across the coordinate plane as it combines a line reflection and a translation parallel to the line of reflection. 

Glide reflection
400

A set of infinite lines forming a flat surface

Plane

400
M is the midpoint of AB such that A(4,3) and M(1,1). What are the coordinates of B?

(-2, -1)

400

When lines are parallel, these angles are congruent and can be found in the corners of a letter Z that can be formed within the diagram. 

Alternate Interior Angles

400

The slopes of perpendicular lines have a product of -1 except when it's these two types of lines. One of which has a slope of 0 while the other doesn't even have one. 

horizontal and vertical lines

400

This congruence transformation spins objects about a center, by a specific amount of degrees.

Rotation

500

This is the name of ancient mathematician Euclid of Alexandria's famous book of the building blocks of Geometry. 

Elements

500

The length of the line segment connecting (9,2) and (1,8) to the nearest tenth unit on the coordinate plane. 10.0

10.0

500

Euclid described parallel lines a bit differently from how we learn it. The ancient mathematician utilized the formation(or lack there) of this basic shape between two lines and a transversal to define parallelism. 

Triangle

500

The slope of a line perpendicular to y=4x-1

-1/4

500
Find the coordinates for the transformation image produces by the following composition: 


r x-axis o T (5, 3) P(1,1). 

(6,-4)