# Master the Fundamentals of Sequences and Series

#### Category: Tutorial

Posted on 2021-12-01, by 0nelovee.

Description

Master the Fundamentals of Sequences and Series
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch
Genre: eLearning | Language: English + srt | Duration: 30 lectures (1h 51m) | Size: 406.4 MB

What you'll learn:
Arithmetic Sequences and Series
Geometric Sequences and Series
Summation using standardized results
Recurrence Relations and Summation Series
The Method of Difference
Taylor's Series
Binomial Series
Maclaurin's Series
Small Angle Approximations using Maclaurin's series
Fourier Series

Requirements
Basic calculus, especially differentiation techniques
Basic algebra and arithmetic

Description
Dear students,

Welcome to this course on "Master the Fundamentals of Sequences and Series"!

This course is designed specially for students who are: doing college-level mathematics, taking their IGCSE/GCE A level or the IB SL/HL Math examinations.

At the end of the course, and depending on which exams you are taking, you will learn most/all of the following:

concepts of sequences and series

arithmetic sequences and series (the arithmetic term and the sum)

geometric sequences and series (the geometric term and the sum)

Sum to Infinity

The summation sign (sigma notation)

Method of Difference

Binomial Series - concepts and applications

expansion for integer powers and fractional powers

Taylor's Series - concepts and applications

Maclaurin's Series - concepts and applications

Small angle approximations using Maclaurin's Series

Fourier Series introduction

Along the way, there will be ample practice questions for you to get familiarized with the various concepts of sequences and series. You will also learn how to apply the concepts to solve problems.

If you encounter any issues with the course, please do not hesitate to contact me for more clarifications.

I hope that you will find this course useful in your academic pursuit. Enjoy the course! Cheers!

Dr Ling M K Daniel, PhD

Who this course is for
GCE/IGCSE 'A' level Mathematics students
IB SL/HL Mathematics students
First year college undergraduates with major in Engineering or Mathematics

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