Fundamental rules and techniques for finding derivatives of various functions, including product, chain, and power rules.

Most popular content: Basic Differentiation Rules

Comprehensive Maths Concepts

Explore essential higher mathematics concepts including calculus, trigonometry, polynomials, and vector analysis. This summary covers key topics such as differentiation, integration, quadratic equations, and the properties of circles, providing a solid foundation for exam preparation. Ideal for students seeking a concise yet thorough review of advanced mathematical principles.

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Aqa gcse level 2 further maths notes

These aren’t notes on all the topics! But most of them are there :)

Further Maths

Differentiation Techniques Overview

Explore essential differentiation techniques including the Chain Rule, Implicit Differentiation, and the Product Rule. This comprehensive guide covers key formulas and methods for solving complex differentiation problems, making it an invaluable resource for A Level students. Perfect for exam preparation and quick reference.

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AS Pure Mathematics Overview

Comprehensive overview of Year 1 AS Pure Mathematics concepts, including quadratic functions, logarithms, differentiation, and graph transformations. This resource is designed to aid students in understanding key mathematical principles and problem-solving techniques essential for exams.

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Exponential & Logarithmic Functions

Explore key concepts of exponential and logarithmic functions, including properties, natural logarithms, and the change of base formula. This summary covers essential techniques and examples for A-Level mathematics, focusing on Edexcel syllabus requirements.

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Calculating Areas with Integration

Explore the principles of integration to calculate areas under curves and between functions. This comprehensive guide covers definite integrals, the power rule, and techniques for handling curves that intersect at multiple points. Ideal for students studying higher mathematics, this resource includes examples and explanations of key concepts such as the constant of integration and differential equations.

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Advanced Integration Techniques

Explore advanced integration techniques including the power rule, definite and indefinite integrals, and calculating areas under curves. This summary covers key concepts such as the constant of integration, integration of polynomials, and the relationship between integration and differentiation. Ideal for students looking to deepen their understanding of calculus.

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