Teaching Algebra: A Structured Approach My approach to teaching algebra focuses on building a strong foundation and progressively introducing more advanced topics. Foundational Concepts: Expanding and Factorising: Begin with basic operations such as expanding expressions and factorising. Practice Questions: Reinforce concepts with a variety of practice problems. Solving Equations: Linear and Quadratic Equations: Introduce methods for solving both types, with step-by-step demonstrations. Interactive Learning: Encourage students to solve problems and explain their reasoning. Algebra in Geometry: Algebraic Manipulation: Teach how to apply algebraic techniques to solve geometric problems. Examples and Applications: Use real-life examples to illustrate the concepts. Inequalities and Beyond: Solving Inequalities: Cover methods for solving and graphing inequalities. Advanced Topics: Introduce more complex algebraic concepts and applications. Engagement and Support: Active Participation: Create an interactive learning environment. Regular Assessments: Use quizzes and tests to monitor progress. Supplementary Resources: Provide extra materials for practice and deeper understanding. Individual Support: Offer one-on-one help as needed. Through this structured approach, I aim to help students master algebraic concepts and develop strong problem-solving skills.