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Exam-Ready Series : Further Pure Mathematics 2

A course designed to help you master important concepts and pass your exams once and for all!

  • Video Tutorials

    For each syllabus topic, you will get a series of videos where the core concepts are well-explained with relevant worked examples to give you a deeper understanding.

  • Exam-Style Questions

    Learn how to answer typical exam questions with confidence. In this course, you will be exposed to worked example videos which demonstrate how to answer exam questions.

  • Downloadables

    Each topic has downloadable worksheets or question banks (with solutions) to help you test your understanding along the way. All the questions within the worksheets are from past papers.

About the Course

With this course, you will build up a strong grasp of A Level Further Pure Mathematics concepts. You will learn all the key concepts through prerecorded tutorial videos. Through this course you will also receive ample practice through worksheets to master all the concepts. The difficulty level for this course is moderate since I use simple explanations to explain tough concepts. This course is only suitable for serious learners who want to see serious results!

  • Key concepts of each topic explained

  • Learn how to handle common exam questions

  • High-quality questions to ensure sufficient practice

  • Exam Pass Guarantee

Course curriculum

    1. Introduction

    2. Definitions of sinh and cosh - Worked Examples 1

    3. Definitions of sinh and cosh - Worked Examples 2

    4. Hyperbolic Identities

    5. Hyperbolic Graphs

    6. Hyperbolic Graphs - Worked Examples

    7. Inverse Hyperbolic Functions

    8. Inverse Hyperbolic Functions - Worked Examples

    9. Condensed Worked Solutions

    1. Implicit differentiation

    2. Implicit differentiation - Worked Examples

    3. Parametric differentiation

    4. Parametric differentiation - Worked Examples

    5. Maclaurin's Series

    6. Maclaurin's Series - Worked Examples

    7. Differentiating hyperbolic functions

    8. Differentiating hyperbolic functions - Worked Examples

    9. Differentiating inverse trigonometric functions

    10. Differentiating inverse hyperbolic functions

    11. Condensed Worked Solutions

    1. Integrating Hyperbolic Functions

    2. Integration Using Hyperbolic and Trigonometric Functions

    3. Reduction Formulae

    4. Reduction Formulae - Worked Examples 1

    5. Reduction Formulae - Worked Examples 2

    6. Reduction Formulae - Worked Examples 3

    7. Estimating Area Under a Curve

    8. Estimating Area Under a Curve - Worked Examples 1

    9. Estimating Area Under a Curve - Worked Examples 2

    10. Estimating Area Under a Curve - Worked Examples 3

    11. Finding Arc Length (Curve in Cartesian Form)

    12. Finding Arc Length (Curve in Parametric Form)

    13. Finding Arc Length (Curve in Polar Form)

    14. Surface Areas of Revolution (Curve in Cartesian Form)

    15. Surface Areas of Revolution (Curve in Parametric Form)

    1. De Moivre's Theorem

    2. De Moivre's Theorem - Proof by induction

    3. De Moivre's Theorem - Trigonometric ratios of multiple angles

    4. De Moivre's Theorem - Trigonometric ratios of multiple angles (Worked Examples 1)

    5. De Moivre's Theorem - Trigonometric ratios of multiple angles (Worked Examples 2)

    6. De Moivre's Theorem - Powers of Sine and Cosine

    7. De Moivre's Theorem - Powers of Sine and Cosine (Worked Example)

    8. De Moivre's Theorem - nth Roots of Unity

    9. De Moivre's Theorem - nth roots of Unity (Worked Example)

About this course

  • $67.00
  • 44 lessons
  • 10.5 hours of video content

Instructor

Walter Chatyoka

Maths Teacher

With over a decade of experience teaching High School Maths and Science , I have grown to become a very effective and versatile teacher. I'm very passionate about teaching Maths and I have managed to produce excellent results for my students.

Awarding Body

Cambridge Assessment International Education is the world's largest provider of international education programmes and qualifications for 5 to 19 year olds. Visit the official Cambridge website for more information. Walter Maths does not grant any completion certificates. When you take a course with Walter Maths, it’s meant to help you prepare for and ace your CAIE exam - at your own pace. The completion of each course is based on you and your need. 

Pricing options

Get unlimited access to this course. Walter Maths offers a 30-day money back guarantee if our courses don't help you, so you have nothing to lose.

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