Algebra 2 Workbook for At-Home Learners - Unit and Lesson List

Sep 28, 2026

Algebra 2 workbook material organized into sequential units and concept-based lessons for at-home learning. Unit 1 revisits quadratics with topics such as quadratic graph characteristics, transformations, factoring solutions, quadratic formula applications, vertex/standard forms, average rate of change, and complex numbers including operations and solution types. Later units cover polynomial operations and factoring, polynomial function graphing, radical and rational functions, and exponential and logarithmic functions, with each lesson labeled for focused study and practice.

LanguageEnglish

CategoryExam

FormatPDF

Pages810

Reading Time34 h 1 min

AccessFree to download

Unit 1: Quadratics Revisited

Concept 1: Quadratic Review

Concept 2: Complex Numbers

Unit 2: Operations with Polynomials

Concept 1: Polynomial Basics

Concept 2: Linear Functions as Sequences

Unit 3 : Polynomial Functions

Concept 1: Solving Polynomials

Concept 2: Graphing Polynomial Functions

Unit 4A: Rational and Radical Functions

Concept 1: Rational Exponents

Concept 2: Operations with Radical Expressions

Unit 4B: Rational and Radical Functions

Concept 1: Operations with Rational Expressions

Concept 2: Solving Rational Equations

Unit 5: Exponential and Logarithmic Functions

| Algebra 2 | | | | | | --- | --- | --- | --- | --- | | | Unit 1: Quadratics Revisited | | | | | | | Concept 1: Quadratic Review | | | | | | | Lesson A: Quadratic Graph Characteristics Part 1 | (A2.U1.C1.A.____.QuadraticGraphingPart1) | | | | | Lesson B: Quadratic Graph Characteristics Part 2 | (A2.U1.C1.B.____.QuadraticGraphingPart2) | | | | | Lesson C: Transformations of Quadratic Graphs 1 | (A2.U1.C1.C.____.QGraphTransformations1) | | | | | Lesson D: Vertex and Standard Forms | (A2.U1.C1.D.____.VertexStandard) | | | | | Lesson E: Transformations of Quadratic Graphs 2 | (A2 . U1 .C1 . E QGraphTransformations2) | | | | | Lesson F: Solving by Factoring | (A2.U1.C1.F.____.FactorToSolve) | | | | | Lesson G: Solving by Quadratic Formula | (A2.U1.C1.G.____.QuadraticFormula) | | | | | Lesson H: Solving by Inverse Ops from Vertex Form | (A2.U1.C1.H.____.SolveFromVertexForm) | | | | | Lesson I: Writing Quadratic Functions from Graphs | (A2.U1.C1.I.____.WriteQuadratic) | | | | | Lesson J: Average Rate of Change | (A2.U1.C1.J.____.AvgRateOfChange) | | | | Concept 2: Complex Numbers | | | | | | | Lesson K: The Meaning of ݅ | (A2.U1.C2.K.___.MeaningOf‐i) | | | | | Lesson L: Add Subtract Multiply Complex Numbers | (A2.U1.C2.L.___.ComplexAddSubtrMult) | | | | | Lesson M: Divide Complex Numbers | (A2.U1.C2.M.___.ComplexDivision) | | | | | Lesson N: Irrational and Complex Solutions | (A2.U1.C2.N.___.SolveQuadraticComplex) | | | Unit 2: Operations with Polynomials | | | | | | | Concept 1: Polynomial Basics | | | | | | | Lesson A: Polynomial Basics | (A2.U2.C1.A.____.equations) | | | | Concept 2: Linear Functions as Sequences | | | | | | | Lesson B: Adding and Subtracting Polynomial Basics | (A2.U2.C2.B.____.AddSubtPolynomials) | | | | | Lesson C: Multiplying Polynomials | (A2.U2.C2.C.____.MultPolynomials) | | | | | Lesson D: Dividing Polynomial Functions | (A2.U2.C2.D.____.DivPolynomials) | | | | | Lesson E: Remainder Theorem | (A2.U2.C2.E.____.RemainderThm) | | | Unit 3 : Polynomial Functions | | | | | | | Concept 1: Solving Polynomials | | | | | | | Lesson A: Fundamental Theorem of Algebra | (A2.U3.C1.A.____.FundThmAlgs) | | | | | Lesson B: Zero Product Theorem With Pre‐Factored Polynomials | (A2.U3.C1.B.____.ZeroProductAlreadyFactored) | | | | | Lesson C: Find Zeros: Solve Polynomials by Factoring (Difference of Perfect Squares, GCF) | (A2.U3.C1.C.____. ZeroProductFactorable) | | | | | Lesson D: Find Zeros: Solve by Factoring (Grouping) | (A2.U3.C1.D.____. ZeroProductGrouping) | | | | | Lesson E: Find Zeros: Sum and Difference Perfect Cubes | (A2.U3.C1.E.____.SumDiffPerfectCubes) | | | | | Lesson F: Find Zeros: Solving by Quadratic Formula | (A2.U3.C1.F.____.QuadraticFormula) | | | | | Lesson G: Rational Root Theorem: Synthetic Division | (A2.U3.C1.G.____.RationalRootThmSytheticDiv) | | | | | Lesson H: Rational Root Theorem: Apply RRT | (A2.U3.C1.H.____.RationalRootThm) | | | | Concept 2: Graphing Polynomial Functions | | | | | | | Lesson I: Graph Polynomials ID Characteristics: By Hand From Factored Form | (A2.U3.C2.I.____.GraphPolyFromFactored) | | | | | Lesson J: Graph Polynomials ID Characteristics: By Hand From Standard Form | (A2 . U3 .C2 .J GraphPolyFromStandard) | | | | | Lesson K: Graph Polynomials ID Characteristics: Using Technology Part 1 | (A2.U3.C2.K.____.GraphPolyWithTechnology1) | | | | | Lesson L: Graph Polynomials ID Characteristics: Using Technology Part 2 | (A2 . U3 .C2 . L GraphPolyWithTechnology2) | | | | | Lesson M: Fundamental Theorem of Algebra Observed Graphically | (A2.U3.C2.M.____.FundThmAlgGraphs) | | | | | Lesson N: Polynomial Transformations | (A2.U3.C2.N.____.PolyTransformations) | | | | | Lesson O: Even, Odd, Neither | (A2.U3.C2.O.____.EvenOddNeither) | | | Unit 4A: ~~Rational and~~ Radical Functions | | | | | | --- | --- | --- | --- | --- | --- | | | |

FAQs

What topics are included in Unit 1 of the workbook?

Unit 1 includes quadratic graph characteristics and transformations, solving quadratics using factoring, the quadratic formula, and vertex form, plus average rate of change. It also covers complex numbers, including the meaning of i and operations and solution types.

How does the workbook approach polynomial learning in Unit 2 and Unit 3?

Unit 2 focuses on polynomial basics, adding/subtracting and multiplying/dividing polynomial expressions, and the Remainder Theorem. Unit 3 expands to solving polynomials using the Fundamental Theorem of Algebra, zero product methods, rational root theorem with synthetic division, and graphing polynomial functions.

What do Units 4A and 4B cover?

Unit 4A addresses rational exponents, operations with radical expressions, solving radical equations, and graphing radical functions. Unit 4B focuses on operations with rational expressions, solving rational equations, and graphing simple and complex rational functions.

Sep 28, 2026

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