Cambridge International A-Level Maths: Pure 2/3
This course covers the Cambridge International A-Level Maths Pure 2 and 3 modules
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1.1 Exponentials Intro
1.1 Quiz
1.2 The Exponential Function
1.2 Quiz
1.3 Differentiating e^x
1.3 Quiz
1.4 Exponential Modelling
1.4 Quiz
1.5 Logarithms Intro
1.5 Quiz
1.6 Simplifying Logs
1.7 Log Laws
1.8 Using the Log Laws
1.8 Quiz
1.9 Log Equations (Part 1)
1.9 Quiz
1.10 Log Equations (Part 2)
1.10 Quiz
1.11 The Natural Log
1.11 Quiz
1.12 Graphs of Logs
1.12 Quiz
1.13 Non-Linear Data - Exponential Models
1.13 Quiz
1.14 Non-Linear Data - Polynomial Models
1.14 Quiz
1.15 Non-Linear Data - Exam Question
1.15 Quiz
Exponentials and Logarithms - Exam Questions
2.1 The Modulus Function - Graphs (Part 1)
2.1 Quiz
2.2 The Modulus Function - Graphs (Part 2)
2.2 Quiz
2.3 Modulus Equations and Inequalities (Part 1)
2.3 Quiz
2.4 Modulus Equations and Inequalities (Part 2)
2.4 Quiz
2.5 Polynomial Division Intro
2.5 Quiz
2.6 Division Examples (Part 1)
2.6 Quiz
2.7 Division Examples (Part 2)
2.7 Quiz
2.8 Remainders (Part 1)
2.8 Quiz
2.9 Remainders (Part 2)
2.9 Quiz
2.10 Factor Theorem
2.10 Quiz
2.11 Long Division
2.11 Quiz
Algebra - Exam Questions
3.1 Sec, Cosec and Cot
3.2 Graphs of Sec, Cosec and Cot
3.2 Quiz
3.3 Sec, Cosec and Cot - Proving Simple Identities
3.4 Sec, Cosec and Cot - Simple Equations
3.4 Quiz
3.5 The Pythagorean Identities
3.5 Quiz
3.6 The Pythagorean Identities - Proving Identities
3.6 Quiz
3.7 The Pythagorean Identities - Solving Equations
3.7 Quiz
3.8 Pythagorean Identities - Exam-Style Problems
3.8 Quiz
3.9 Inverse Trig Functions - Graphs
3.9 Quiz
3.10 Inverse Trig Functions - Calculations
3.10 Quiz
3.11 The Addition Formulae
3.12 Using the Addition Formulae
3.12 Quiz
3.13 The Double Angle Formulae
3.14 The Double Angle Formulae - Solving Equations (Part 1)
3.14 Quiz
3.15 The Double Angle Formulae - Solving Equations (Part 2)
3.15 Quiz
3.16 The Double Angle Formulae - Proving Identities
3.16 Quiz
3.17 The Double Angle Formulae - Exam-Style Problems
3.17 Quiz
3.18 Harmonic Form - acosx+bsinx
3.18 Quiz
3.19 Harmonic Form - Solving Equations
3.19 Quiz
3.20 Harmonic Form - Minimum and Maximum (Part 1)
3.20 Quiz
3.21 Harmonic Form - Minimum and Maximum (Part 1)
3.21 Quiz
3.22 Modelling With Trig Equations
3.22 Quiz
Trigonometry - Exam Questions
4.1 Differentiating Sinx and Cosx
4.1 Quiz
4.2 Using the Derivatives of Sinx and Cosx
4.2 Quiz
4.3 Differentiating Exponential Functions
4.3 Quiz
4.4 Differentiating lnx
4.4 Quiz
4.5 The Chain Rule: f(x)^n
4.5 Quiz
4.6 The Chain Rule: Trigonometric Functions
4.6 Quiz
4.7 The Chain Rule: Exponential Functions
4.7 Quiz
4.8 The Chain Rule: Logarithmic Functions
4.8 Quiz
4.9 The Product Rule
4.9 Quiz
4.10 The Quotient Rule
4.10 Quiz
4.11 Derivatives of Tan, Sec, Cosec and Cot
4.11 Quiz
4.12 Using the Derivatives of Tan, Sec, Cosec and Cot
4.12 Quiz
4.13 Implicit Differentiation
4.13 Quiz
4.14 Implicit Differentiation - Stationary and Critical Points
4.14 Quiz
4.15 Second Derivatives - Convex and Concave Functions
4.15 Quiz
4.16 Parametric Equations Intro
4.17 Converting Parametrics to Cartesian: Substitution
4.17 Quiz
4.18 Converting Parametrics to Cartesian: Pythagorean Identities
4.18 Quiz
4.19 Converting Parametrics to Cartesian: Double Angle Formulae
4.19 Quiz
4.20 Intersections of Parametrics and Lines
4.20 Quiz
4.21 Differentiating Parametric Equations
4.21 Quiz
4.22 Differentiating Parametric Curves: Stationary and Critical Points
4.22 Quiz
Differentiation - Exam Questions
5.1 Integrating Standard Functions
5.1 Quiz
5.2 Integrating f(ax+b)
5.2 Quiz
5.3 Trig Identities For Integration: Pythagorean Identities
5.3 Quiz
5.4 Trig Identities For Integration: Double Angle Formulae
5.4 Quiz
Integration - Exam Questions
6.1 Locating Roots
6.1 Quiz
6.2 Iteration (Part 1)
6.3 Iteration (Part 2)
6.2/6.3 Quiz
Numerical Methods - Exam Questions