Algebra 2 - Interactive Notebook Bundle of Foldables - GROWING!
iteachalgebra
9.4k Followers
Grade Levels
9th - 12th
Subjects
Resource Type
Standards
CCSSHSN-CN.A.1
CCSSHSN-CN.A.2
CCSSHSN-CN.A.3
CCSSHSN-CN.C.7
CCSSHSN-CN.C.8
Formats Included
- Zip
Pages
70+ when completed
iteachalgebra
9.4k Followers
What educators are saying
This was a great resource for supplementing my lessons. Students were engaged and found this resource helpful.
I love foldables! My students love them too! They enjoy interacting with the notes and having them all in one place. I enjoy the simplicity of them, but also the challenging concepts that comes with Algebra 2.
Products in this Bundle (60)
showing 1-5 of 60 products
Also included in
This is a growing Algebra 2 Mega Bundle. Word WallAnchor ChartsGoogle Forms HomeworkFoldables for interactive notebooksBinder notes (standard worksheet forms)Task Card activitiesAssessmentsCurrently this bundle includes the following topics:Lesson 1.1 Expressions and FormulasLesson 1.2 Properties ofPrice $325.68Original Price $465.25Save $139.57
Description
This is a growing bundle of foldables for an interactive notebook for Algebra 2.
Each foldable is a PDF and comes with directions for printing.
This is a growing bundle - as resources are added, the price will increase. The earlier this bundle is purchased - the better the deal - as all updates added to this bundle will be able to be downloaded for no additional charge!
Currently included in this bundle:
- Lesson 1.1 Expressions and Formulas
- Lesson 1.2 Properties of Real Numbers
- Lesson 1.3 Solving Equations
- Lesson 1.4 Absolute Value Equations
- Lesson 1.5 Solving Inequalities
- Lesson 1.6 Compound and Absolute Value Inequalities
- Lesson 2.1 Relations and Functions
- Lesson 2.2 Linear Relations and Functions
- Lesson 2.3 Rate of Change and Slope
- Lesson 2.4 Writing Linear Equations in Slope-Intercept Form
- Lesson 2.5 Scatter Plots & Lines of Fit
- Lesson 2.6 Special Functions
- Lesson 2.7 Parent Functions & Transformations
- Lesson 2.8 Graphing Linear and Absolute Value Inequalities
- Lesson 3.1 Solving Systems of Equations (Set of 5 foldables)
- Lesson 3.2 Solving Systems of Inequalities by Graphing
- Lesson 3.3 Optimization with Linear Programming
- Lesson 3.4 Systems of Equations in 3 Variables
- Lesson 3.5 Operations with Matrices
- Lesson 3.6 Multiplying Matrices
- Lesson 3.7 Determinants
- Lesson 3.7 Solving Systems Using Cramer's Rule
- Lesson 3.8 Inverse Matrices
- Lesson 4.1 Graphing Quadratic Functions - 3 resources
- Lesson 4.2 Solving Quadratic Equations by Graphing
- Lesson 4.3 Solving Quadratic Equations by Factoring - 5 resources
- Lesson 4.4 Complex Numbers
- Lesson 4.5 Completing the Square
- Lesson 4.6 Quadratic Formula and Discriminant
- Lesson 4.7 Writing Functions in Vertex Form
- Lesson 4.8 Quadratic Inequalities
- Lesson 5.1 Operations with Polynomials - 4 resources
- Lesson 5.2 Dividing Polynomials
- Lesson 5.3 Polynomial Functions
- Lesson 5.4 Analyzing Graphs of Polynomial Functions
- Lesson 5.5 Sums & Differences of Cubes, Factoring by Grouping
- Lesson 5.5 Solving Polynomial Equations
- Lesson 5.6 Synthetic Substitution
- Lesson 5.6 The Remainder and Factor Theorem
- Lesson 5.7 Roots and Zeros
- Lesson 5.8 The Rational Zero Theorem
- Lesson 6.1 Operations on Functions
- Lesson 6.2 Inverse Functions and Relations
- Lesson 6.3 Square Root Functions
- Lesson 6.4 nth Roots
- Lesson 6.5 Operations with Radicals
- Lesson 6.6 Rational Exponents
Total Pages
70+ when completed
Answer Key
Included
Teaching Duration
1 Year
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Standards
to see state-specific standards (only available in the US).
CCSSHSN-CN.A.1
Know there is a complex number ๐ช such that ๐ชยฒ = โ1, and every complex number has the form ๐ข + ๐ฃ๐ช with ๐ข and ๐ฃ real.
CCSSHSN-CN.A.2
Use the relation ๐ชยฒ = โ1 and the commutative, associative, and distributive properties to add, subtract, and multiply complex numbers.
CCSSHSN-CN.A.3
Find the conjugate of a complex number; use conjugates to find moduli and quotients of complex numbers.
CCSSHSN-CN.C.7
Solve quadratic equations with real coefficients that have complex solutions.
CCSSHSN-CN.C.8
Extend polynomial identities to the complex numbers. For example, rewrite ๐นยฒ + 4 as (๐น + 2๐ช)(๐น โ 2๐ช).
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