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O/A Level Mathematics

Categories: O/A Level Mathematics
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About Course

O/A Level Mathematics with Abeer Ahmed
Gain a solid foundation in Mathematics and excel in your O/A Level exams under the expert guidance of Abeer Ahmed. With a proven track record of helping students achieve top grades, Abeer combines deep subject knowledge with innovative teaching methods tailored to the Cambridge curriculum.

Features of the Course:

  1. Comprehensive Curriculum
    Cover all key topics, including Algebra, Geometry, Calculus, Statistics, and Mechanics, ensuring thorough preparation for both O Level and A Level Mathematics syllabi.

  2. Conceptual Clarity
    Focus on building a strong conceptual understanding, enabling students to tackle a variety of problems with confidence.

  3. Problem-Solving Skills
    Develop critical thinking and analytical abilities through step-by-step problem-solving techniques.

  4. Exam-Focused Approach
    Learn effective strategies to approach past papers, manage time during exams, and answer questions accurately.

  5. Interactive Learning
    Engage in dynamic lessons with real-life examples and visual aids to make complex concepts easier to grasp.

  6. Personalized Attention
    Benefit from individual feedback and customized study plans tailored to address each student’s unique learning needs.

  7. Regular Assessments
    Track your progress through frequent quizzes, mock exams, and assignments.

Whether you’re preparing for your O Levels or aiming to excel in A Level Mathematics, Abeer Ahmed’s guidance will equip you with the skills and confidence needed to achieve academic success.

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What Will You Learn?

  • Here are three key topics from the O/A Level mathematics curriculum along with brief summaries:

Course Content

Algebra
This topic involves manipulating algebraic expressions, equations, and inequalities. Key concepts include: Linear equations and inequalities: Solving for unknowns. Quadratic equations: Factoring, completing the square, and using the quadratic formula. Simultaneous equations: Solving linear-linear and linear-quadratic systems. Functions: Understanding domain, range, and transformations.

Geometry and Trigonometry
This covers properties and relationships of shapes, as well as trigonometric principles: Circle theorems: Tangents, chords, and angles. Coordinate geometry: Equations of lines, midpoints, gradients, and distance between points. Trigonometry: Sin, cos, tan functions; solving triangles using the sine and cosine rules; and working with radians for circular measurements.

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6 hours ago
nice