Algebra I
Overview -
Algebra I emphasizes the importance of algebra in everyday life through hundreds of real-world examples. Assessments are designed to ensure that your understanding goes beyond rote memorization of steps and procedures. Upon successful course completion, you will have a strong foundation in Algebra I and will be prepared for other higher-level math courses.
MAJOR TOPICS AND CONCEPTS -
Algebra Foundations
- Numerical Operations
- Algebraic Expressions
- Units and Graphs
- Descriptive Modeling and Accuracy
- Translations
- Algebraic Properties and Equations
Equations and Inequalities
- One-Variable Equations
- Two-Variable Equations
- Absolute Value Equations
- Inequalities
- Compound Inequalities
- Literal Equations
Linear Functions
- Relations and Functions
- Function Notation and Graphs
- Linear Functions
- Linear Models
- Writing Linear Functions
- Horizontal and Vertical Lines
- Reflection
Exponential Functions
- Properties of Exponents
- Operations with Radicals
- Exponential Functions and Models
- Graphing Exponential Functions
- Sequences
- Exploring Linear and Exponential Growth
Systems of Equations
- Solving Systems of Equations Graphically
- Solving Systems of Equations Algebraically
- Solving Systems of Equations Approximately
- Two-Variable Linear Inequalities
- Systems of Linear Inequalities
- Reflection
Statistics
- Representing Data
- Comparing Data Sets
- Data Sets and Outliers
- Two-Way Frequency Tables
- Scatter Plots and Line of Best Fit
- Correlation and Causation
- Reflection
Polynomials
- Introduction to Polynomials
- Addition and Subtraction of Polynomials
- Multiplication of Monomials
- Division of Monomials
- Multiplication of Polynomials
- Special Products
- Division of Polynomials
- Function Operations
Factoring
- Greatest Common Factor
- Factoring By Grouping
- Factoring Trinomials
- Perfect Square Trinomials
- Difference of Perfect Squares
- Polynomial Functions
- Reflection
Quadratic Functions
- Quadratic Models
- Quadratics and Completing the Square
- Quadratics and the Quadratic Formula
- Applications of Quadratic Functions
- Exploring Non-Linear Systems and Growth
Grade Level
Grade 9, 10, 11, 12
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Duration
Annual
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Prerequisites
None
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Mode
Online
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Ratio
1 Teacher : 9 Student (Standard)
1 Teacher : 15 Student (max)
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Exams & Assessments
Online via Learning Management System
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Academic Year
9.6 Months ≈ 10 Months
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Commencement of Academic Year
January
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End of Academic Year
November
Requirements
Scientific Calculator