- NV Math Team
- Getting Started
- Algebra I Archive
- 1: Curriculum Components
- 2: Instructional Routines
- 2A: Contemplate then Calculate
- 2B: Connecting Representations
- 2C: Group Learning Routines
- 2D: Additional Instructional Routines
- 3: ELL and SpEd Student Support
- A1 U0: Introduction to Algebra I
- A1 U1: Modeling with Functions
- A1 U2: Linear and Exponential Functions
- A1 U3: Linear Equations and Inequalities in One Variable
- A1 U4: Linear Equations and Inequalities in Two Variables
- A1 U5: Quadratic Functions
- A1 U6: Quadratic Equations
- A1 U7: Statistics
- Geometry & Algebra II Archive
- Geo U0: Introduction to Geometry
- Geo U1: Tools of Geometry
- Geo U2: Proofs about Congruence
- Geo U3: Similarity and Proof
- Geo U4: Right Triangle Trigonometry
- Geo U5: Extending to Three Dimensions
- Geo U6: Coordinate Geometry
- Geo U6: Circles
- A2 U0: Introduction to Algebra II
- A2 U1: Families of Functions
- A2 U2: Exponential Functions
- A2 U3: Trigonometric Functions
- A2 U4: Rational and Polynomial Functions
- A2 U5: Probability
- A2 U6: Statistics (Inferences from Data)
- Regents Readiness
- Find Resources
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Basic Geometry Definitions
Resource:
Basic Geometry Definitions
Included are a series of interactive notebook pages that use the Frayer model with examples and counter-examples to help students understand the following definitions: line, ray, segment, parallel, perpendicular, skew, midpoint, angle bisector, perpendicular bisector, collinear points, coplanar points, complementary angles, right angles, acute angles, obtuse angles, supplementary angles, linear pair, and vertical angles. I have also added my Word version of a Frayer template.
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Geo U1Tools of Geometry
Quadrilateral Interactive Notebook Page
Resource:
Quadrilateral Interactive Notebook Page
This is a two sided interactive notebook page that shows all of the different quadrilaterals.
Teacher Feedback
Please comment below with questions, feedback, suggestions, or descriptions of your experience using this resource with students.
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Geo U2Proofs about Congruence
