Foundations of Geometry
Parallel and Perpendicular lines
Transformations
Triangle Congruence
Relationships in Triangles
100

A flat surface with no height that extends infinitely. 

What is a plane

100

Describe parallel lines.

What are two lines side by side never touching 
100

What are the four transformations?

What is translation, rotation, reflection, and dilation 

100

If two triangles are congruent it means that all ______________ and all _______________ are congruent. 

What is corresponding angle pairs & corresponding sides 

100

What are angle relationships?

What is, if you know the measures of two angles, you can predict the measure of the third

200

Two planes that will never intersect 

What is parallel planes

200

Describe perpendicular lines.

What is lines that intersect at a right angle (90 degrees) 

200

Moves each point in a figure the same distance in the same direction

What is Translation

200

When two triangles have two pairs of sides and their ___________, the triangles are congruent.

What is included angles congruent 

200

What is an altitude?

What is a line segment in a triangle from a vertex and perpendicular to the opposite side; the height of the triangle

300

Two or more points that belong to a plane

Coplanar

300

Two non-vertical lines that are in the same plane and have the same slope. 

What is Parallel Lines 

300

Takes each point in a figure and rotates it a certain number of degrees around a given point

What is Rotation

300

Angle-Side-Angle (ASA) is a _________________ .

What is Triangle Congruence Postulate 

300

What is a median? 

What is a line segment that joins a vertex and the midpoint of the opposite side 

400

Three or more points that belong to a line

Collinear 

400

How many perpendicular lines are there?

What is 2

400

Used to resize the object 

What is dilation

400

Angle "A" is congruent to angle "Y", angle "B" is congruent to angle "Z", "AC" is congruent to "XY".

Prove: Triangle ABC is congruent to YZX

1. Angle A is congruent to Y, angle B is congruent to Z, AC is congruent to XY

2. Angle C is congruent to angle

3. Triangle ABC is congruent to YZX 


What is

1. Given

2. Third Angle Theorem 

3. ASA

400

What is the angle bisector theorem?

What is BD bisects < ABC, BE T ED, and BF T DF, then ED = DF