Enter Title

Points, Lines, and Planes

100

Points, lines, and planes are the building blocks of geometric objects and known as this.

Undefined Terms

200

The condition that two points are on the same line.

Collinear

300

The condition that two points, lines, or planes are the same distance relative to another object is called this.

Equidistant

400

This postulate is the condition such that if a point B is between two points A and C, then AB+BC=AC

Segment Addition Postulate

500

This is the condition where two segments or angles have the same measure

Cogruence

Proof and Reasoning

100

Reasoning that is based upon rules (postulates, definitions, etc.) and employs conditional statements is known as this.

Deductive

200

An example used to show that a conditional statement is false

Counterexample

300

If a conditional statement and its converse are both true, then a statement is known as this.

Biconditional

400

If two conditional statements result in the same truth values, then these statements are called this.

Logically Equivalent

500

If a statement has all True values in its final column we call it this.

Tautology

Parallel and Perpendicular Lines

100

If two lines form congruent, adjacent angles, then we call them this.

Perpendicular

200

The condition upon two lines or planes in which they never intersect is called this.

Parallel

300

If two angles formed by a transversal through parallel lines are on the opposite sides of the transversal and the inside of the parallel lines, then they are called this.

Alternate Interior Angles

400

A triangle can have at most this many perpendicular sides.

One

500

If two lines are parallel and cut by a transversal, then the two angles that are on the same side of the transversal and the inside of the parallel lines are called this.

Same Side Interior

Triangles

100

The sum the degrees of the angles in a triangle is this.

180

200

This is often confused as way to show triangle congruency, but is actually not a way to do so.

SSA

300

When two triangles are congruent, we can deduce congruency about their various parts using this notion.

CPCTC

400

If an only if two sides of a triangle are congruent to each other, then we can conclude this by definition.

The triangle is isosceles

500

The Leg Leg Method for proving congruence of right triangles is a corollary of this postulate.

SAS

Quadrilaterals

100

A figure where both pairs of opposites are parallel is called this.

Parallelogram

200

If the diagonals of a quadrilateral bisect each other perpendicularly, then we can conclude it is this.

Rhombus

300

If a parallelogram has a right angle, then we can conclude it is this.

Rectangle

400

This quadrilateral is both a rhombus and a rectangle.

Square

500

If consecutive sides of a quadrilateral are congruent, but opposite sides are not, then we call it this.

Kite