TEKS HS Geo 5C | Media4Math

TEKS

These are the resources that support this TEKS Standard.

TEKS-GEO-5C: Use the constructions of congruent segments, congruent angles, angle bisectors, and perpendicular bisectors to make conjectures about geometric relationships.

There are 7 resources.

Title	Description	Thumbnail Image
Collections in a Box: Parallel and Perpendicular Lines	This cheat sheet gathers together the resources on the topic of parallel and perpendicular lines. See the descriptions and links below. Each link takes you to a collection of resources around that topic. The middle column indicates the number of resources available and the third column takes you to page on Media4Math where those resources can be found.
Math Clip Art--Angle Illustrations--Angle Bisector--Unlabeled	This is part of a collection of clip art images showing different types of angles.	$Math Clip Art--Angle Bisector--Unlabeled$
Math Clip Art--Angle Illustrations--Angle Bisector--Labeled	This is part of a collection of clip art images showing different types of angles.	$Math Clip Art--Angle Bisector--Labeled$
Definition--Theorems and Postulates--Perpendicular Bisector Theorem	This is part of a collection of definitions of geometric theorems and postulates. Note: The download is a PNG file. Related Resources To see additional resources on this topic, click on the Related Resources tab. Create a Slide Show Subscribers can use Slide Show Creator to create a slide show from
Definition--Geometry Basics--Perpendicular Bisector	This is a collection of definitions related to basic geometric concepts. Note: The download is a PNG file. Related Resources To see additional resources on this topic, click on the Related Resources tab. Create a Slide Show Subscribers can use Slide Show Creator to create a slide show from the compl
VIDEO: TI-Nspire CX Mini-Tutorial: Constructing an Angle Bisector	In this TI-Nspire CX tutorial, we go through the steps of constructing an Angle Bisector and measuring the distance from a point on the Bisector to the rays that define the angle.
VIDEO: TI-Nspire CX Mini-Tutorial: Constructing an Inscribed Circle	In this TI-Nspire CX tutorial, we go through the steps of constructing an inscribed circle for any given triangle.