๐ Earn High School Mathematics Credit
This course provides official high school mathematics credit for students enrolled in our Accredited Program. Master college-preparatory algebra while earning credentials that count toward your diploma!
Algebra
Master the Language of Mathematics
Step into the sophisticated world of algebraic thinking where letters meet numbers in perfect harmony. This comprehensive high school-level course builds advanced problem-solving skills, logical reasoning, and mathematical fluency essential for calculus, statistics, and beyond.
15
Core Units
2ร
Weekly Sessions
HS
Credit Available
๐ Assessment Requirement:
To ensure you're prepared for the rigor of high school Algebra, you must score at least 51% on our comprehensive Math Assessment. This validates your readiness for advanced algebraic concepts and problem-solving.
๐ค๏ธ Alternative Pathway: Complete Pre-Algebra with a C+ or better to automatically qualify for Algebra enrollment.
โซ Course Overview
Algebra is the gateway to advanced mathematics, introducing students to abstract mathematical thinking and systematic problem-solving approaches. This course emphasizes both computational fluency and conceptual understanding, preparing students for calculus, statistics, and mathematical applications across STEM fields.
โ What You'll Master
1
Linear Functions
Master linear relationships, slope-intercept form, and solving complex linear equations with confidence.
2
Systems of Equations
Solve systems using substitution, elimination, and graphical methods for real-world applications.
3
Quadratic Functions
Explore parabolas, vertex form, and solving quadratic equations using multiple methods.
4
Polynomial Operations
Add, subtract, multiply, and divide polynomials while understanding their behavior and properties.
5
Factoring Techniques
Master advanced factoring methods including grouping, difference of squares, and trinomials.
6
Rational Expressions
Simplify, add, subtract, multiply, and divide rational expressions with algebraic fluency.
7
Radical Expressions
Work with square roots, cube roots, and radical equations in various mathematical contexts.
8
Exponential Functions
Understand exponential growth, decay, and logarithmic relationships in real-world scenarios.
9
Absolute Value Functions
Graph and solve absolute value equations and inequalities with geometric interpretation.
โ Essential Mathematical Tools
While this course emphasizes digital tools and computational thinking, you'll need some traditional mathematical instruments for optimal learning:
๐งฎ
Scientific Calculator
TI-30X IIS or Casio fx-300ES - Essential for complex calculations. Avoid graphing calculators unless specifically required.
๐
Ruler
With both inches and centimeters for precise geometric constructions and measurements.
๐
Protractor
For measuring angles in geometric applications and coordinate systems.
๐งญ
Compass
For constructing circles and geometric figures in coordinate geometry lessons.
๐
Graph Paper
For coordinate graphing, function plotting, and visualizing algebraic relationships.
๐ป
Digital Tools
Primary focus - We'll use advanced mathematical software and online platforms for most coursework.
โ Live Session Schedule
Join us for two engaging sessions per week - interactive lectures on Tuesdays and hands-on labs on Thursdays:
๐
Live Session Schedule
| Session Type |
UTC |
Eastern |
Central |
Mountain |
Pacific |
GMT/BST (UK) |
WAT |
SAST |
| ๐จ๐พโ๐ซ Lecture - Tuesday |
5:00 PM |
12:00 PM 11:00 AM |
11:00 AM 10:00 AM |
10:00 AM 9:00 AM |
9:00 AM 8:00 AM |
5:00 PM 6:00 PM |
6:00 PM |
7:00 PM |
| ๐งช Lab - Thursday |
5:00 PM |
12:00 PM 11:00 AM |
11:00 AM 10:00 AM |
10:00 AM 9:00 AM |
9:00 AM 8:00 AM |
5:00 PM 6:00 PM |
6:00 PM |
7:00 PM |
๐ Daylight Savings Reminder: Most regions in North America and Europe adjust clocks in March and November. For those areas, both Standard and Daylight times are shown above for clarity. For example, in New York City (Eastern Time), the course will meet at 12:00 PM from August through early November, then shift to 11:00 AM from November through March when daylight saving time ends. UTC and West Africa Time remain the same year-round. GMT/BST reflects UK time shifts.
๐ Course Length & Structure
- Full Academic Year: Fall and Spring semesters
- Steady Progress: Regular lessons that build on each other
- Regular Check-ins: Quizzes and tests to track your progress
ฯ Your Expert Mathematics Instructors
Mr. Mositsane Mokhomo
Lead Mathematics Instructor
With expertise in Computer Science and Statistics, Mr. M specializes in connecting algebraic concepts to modern applications in data science and technology. His innovative teaching methods help students see algebra as a powerful tool for problem-solving across disciplines.
Mr. Salim Ali
Co-Instructor
Mr. Ali brings extensive experience in mathematical education and curriculum development. He excels at breaking down complex algebraic concepts into manageable steps, ensuring every student builds confidence and competency in advanced mathematics.
โ Critical Fall 2025 Timeline
Before Sept 5th
๐ Complete Math Assessment
Score 51% or higher to unlock Algebra enrollment. Take it early to secure your spot!
September 5th
โฐ Final Enrollment Deadline
Last day to register for Fall 2025. Don't wait until the last minute!
September 8th Week
๐ Live Sessions Begin
Your mathematical journey starts with our first live sessions.
โซ Math Assessment Status
Login Required
Please log in to access the Math Assessment and begin your journey toward Algebra mastery.
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โ Course Enrollment
Login Required
Please log in to access enrollment and begin your advanced mathematics education.
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๐ค๏ธ Alternative Qualification Paths:
- Successfully complete Pre-Algebra with a C+ or better to automatically qualify for Algebra enrollment
- If you don't meet Pre-Algebra requirements either, start with Foundations of Mathematics to build your mathematical foundation
โ Academic Expectations & Structure
Algebra demands mathematical maturity, abstract thinking, and consistent practice. This rigorous course prepares students for advanced mathematics through systematic skill development.
โ Learning Methodologies
๐ง
Conceptual Understanding
Deep exploration of mathematical principles and their interconnections across algebraic domains.
โก
Procedural Fluency
Systematic practice to develop speed and accuracy in algebraic manipulations and problem-solving.
๐ฏ
Problem-Solving Strategies
Multiple approaches to complex problems using logical reasoning and mathematical modeling.
๐ก
Real-World Applications
Connecting algebraic concepts to science, technology, economics, and everyday decision-making.
โซ Time Commitment & Study Requirements
Plan for 4-5 hours per week of focused study time. Algebra requires consistent practice and review to develop mathematical fluency and conceptual mastery.
โ Assessment Structure
๐ Unit Assessments
Regular evaluations to monitor progress and identify areas needing additional support.
๐ Problem-Solving Projects
Extended investigations applying algebraic concepts to complex, multi-step scenarios.
๐ฏ Comprehensive Examinations
Cumulative assessments ensuring retention and integration of mathematical concepts.
โ Academic Support Resources
- Individual Tutoring: One-on-one sessions with instructors for personalized support
- Peer Study Groups: Collaborative learning opportunities with fellow students
- Extended Practice Materials: Additional problems and worked examples for skill reinforcement
- Digital Learning Tools: Interactive software and online resources for dynamic exploration
- Regular Progress Monitoring: Continuous feedback to guide your mathematical development
โ Prerequisites & Preparation
Success in Algebra requires solid foundational skills and mathematical maturity. Ensure you're prepared for the challenges ahead.
โ Essential Background Knowledge
Integer Operations
Fluency with addition, subtraction, multiplication, and division of positive and negative numbers.
Fraction & Decimal Mastery
Confident manipulation of fractions, decimals, and percentages in various contexts.
Basic Equation Solving
Experience solving one and two-step equations with variables.
Coordinate Geometry Basics
Understanding of the coordinate plane, plotting points, and basic graphing skills.
Proportional Reasoning
Working with ratios, proportions, and linear relationships confidently.
Mathematical Communication
Ability to explain mathematical thinking and reasoning clearly.
โ Ready to Master Algebra?
Join thousands of students who have discovered the power and beauty of algebraic thinking. Your mathematical future starts here.
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