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Teaching & AcademicsMathCalculus

Advanced Calculus of Higher Mathematics

Advanced Calculus of Higher Mathematics through animation,explanations,plenty of solved examples to help you in exam
Rating: 4.6 out of 54.6 (13 ratings)
7,851 students
Created by Moein Ud Din
Last updated 2/2022
English

What you'll learn

  • Parseval's Identity of Fourier Series: Introduction,Basics, Equations, Mathematical Proof and Problem Solutions
  • Harmonic Analysis: Introduction, Basics, Different orders of Harmonic series and Problem Solutions
  • Complex Fourier Series : Basics, Prerequisites, Equations derivation & Mathematical Proof and Problem Solutions
  • Fourier Transform: Introduction,Basics, Graphs, Fourier Sine & Cosine Transform, Convolution theorem,Mathematical Proof and Problem Solutions
  • Z-Transform: Introduction, Basics, Region of convergence, Properties,Equation Derivation, Mathematical Proof, Inverse Z-Transform and Problem Solutions
  • Power Series: Introduction, Basics, Region and radius of convergence, Interval of convergence, Differentiation & Integration,Equation Derivation, Mathematical Proof and Problem Solutions
  • Binomial Series: Introduction, Basics, Prerequisites, Methods to solve binomial series, Finite series, Infinite series, General Term, Binomial series as a power series, and Problem Solutions

Requirements

  • Basics of calculus

Description

Learn Advanced Calculus of Higher Mathematics through animation. This course includes videos explanation starting right from introduction and basics, then takes graphical and numerical phase with formulas, verification and proofs both graphically and mathematically. At the end it carries plenty of solved numerical problems with the relevant examples. The lectures' videos are appealing, attractive, fancy (with some nice graphic designing), fast and take less time to walk you through the whole lecture. It's a prefect choice for students who feel boredom watching long lectures and wants things to finish them quickly with the maximum knowledge gain. So join me here and do it in a quick and easy way. This course covers the below list of topics:

  • Parseval's Identity of Fourier Series

    • Introduction

    • Basics and Equations,

    • Mathematical Proofs

    • Problem Solutions

  • Harmonic Analysis of Fourier Series

    • Introduction and Basics

    • Different orders of Harmonic series

    • Problem Solutions

  • Complex Fourier Series

    • Introduction and Basics

    • Prerequisites

    • Equations derivation

    • Mathematical Proofs

    • Problem Solutions

  • Fourier Transform

    • Introduction and Basics

    • Graphs

    • Fourier Sine Transform

    • Fourier Cosine Transform

    • Convolution theorem

    • Mathematical Proofs

    • Problem Solutions

  • Z-Transform

    • Introduction and Basics

    • Region of convergence

    • Properties of Z-Transform

    • Equation Derivation

    • Mathematical  Proof

    • Inverse Z-Transform

    • Problem Solutions

  • Power Series

    • Introduction and Basics

    • Region of convergence

    • Radius of convergence

    • Interval of convergence

    • Differentiation of Power series

    • Integration of Power series

    • Equation Derivation

    • Mathematical Proofs

    • Problem Solutions

  • Binomial Series

    • Introduction and Basics

    • Prerequisites

    • Methods to solve binomial series

    • Finite series

    • Infinite series

    • General Term

    • Binomial series as power series

    • Problem Solutions

Who this course is for:

  • Students who are taking advanced calculus of higher mathematics at college and university level

Instructor

Moein Ud Din
Engineer
Moein Ud Din
  • 4.4 Instructor Rating
  • 189 Reviews
  • 31,451 Students
  • 6 Courses

This is Moein Ud Din, I am instructor of mathematics, a programmer of Python, Artificial intelligence, machine learning, deep learning, image processing, NLP  and  an animation geek. It's my passion to pass my knowledge what I know to the desired entities. Kinda quintessential person, always hounding to make things ideal. I have plan in future to prepare more mathematics and IT courses, would love to make things change in my own certain way. Critics are most welcome as long as it helps me and my students. Best wishes 


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