Pearson Edexcel IAL – P1: Pure Mathematics 1 (WMA11/01) – Zakaria Rumman

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Zakaria Romman

High school Mathematics teacher

Course Type	Full Course
Program	British
Level	IGCSE A-Level (AS)
Subject	Mathematics

Course Curriculum

General
- Announcements
Al Gebraic Expression
- Index Laws and Factorizing: video 1
- Index Laws and Factorizing: video 2
- Quadratic Expressions: video 1
- Quadratic Expressions: video 2
- Negative and Fractional Indices
- Surds and Rationalising Denominators
- Questions on Algebraic Expression
Quadratics
- Solving Quadratic Equations
- Quadratic Equations and Completing The Square
- Functions, quadratic graphs and the discriminant
- Questions on Quadratics
Equations and Inequalities
- Linear & Quadratic Simultaneous Equations
- Solving Simultaneous Equations on Graphs & Linear Inequalities
- Quadratic Inequalities & Inequalities on Graphs: video 1
- Quadratic Inequalities & Inequalities on Graphs: video 2
- Questions on Equations and Inequalities
Graphs and Transformation
- Cubic Graphs
- Cubic,reciprocal graphs and point of intersection
- Questions on graphs and transformation: video 1
- Questions on graphs and transformation: video 2
Straight Line Graphs
- Gradient and Equation of straight Line
- Parallel and perpendicular lines
- Questions on straight line graphs
Trigonometric Ratios
- Cosine and sine rules and the area of triangles
- Graphs of Sine, Cosine and Tangent
- Transforming Trigonometric Graphs
- Questions on trigonometric ratios
Radians
- Radian measure and the arc length
- Area of sectors and segments: video 1
- Area of sectors and segments: video 2
- Questions on radians
Differentiation
- Gradient of curves and finding the derivative
- Finding the derivative and differentiation
- Differentiating
- Finding the equation of the tangent to a curve
- Second order derivative
- Questions on differentiation
Integration
- Integration
- Indefinite Integrals
- Questions on integration - video 1
- Questions on integration - video 2

About Course

The Pure Mathematics 1 course typically covers a range of topics in pure mathematics, designed to provide students with a strong foundation in mathematical principles and techniques.

What you'll learn?

Student will learn how to tackle the most complicated and
tricky questions on previous exams after being taught the following topics in
depth.
Comprehensiveness as well as becoming well trained to
have a high mastery of the course

Material Includes

Note

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