Knowledge in Complex Number

Complex Number From A to Z by Titu Andreescu and Dorin Andrica

In the first semester of B.Sc honors Mathematics at Delhi University, you are going to study Algebra and Calculus as your core subjects. Algebra is further divided into sections like Complex Number, Liner Algebra. For the complex number I am sharing with you the most preferred book "Complex Number From A to Z by Titu Andreescu and Dorin Andrica" . The book is preferred in the syllabus given to math honors students of 1st semester.

Complex Number (Formulas & Definitions)

A complex number is a quantity of the form v + iw, where v and w are real numbers, and i represents the unit imaginary numbers equal to the positive square root of -1.

CONVERSION IN OTHER BASE TO DECIMAL (First semester notes) Chapter-2 (Part-4) Makhanlal chaturvedi national University,Bhopal

(Part-4) IN This, There is a chapter SECOND of COMPUTER FUNDAMENTAL Subject Part-4 named NUMBER SYSTEM Makhanlal Chaturvedi national journalism and communication University, Bhopal. There is a very important note oF Fundamental computers For BCA first semester Students. Share with your friends and help them to learn Fundamental of Computers. There are Five subjects in BCA first semester . NUMBER SYSTEM

ENGINEERING MATHEMATICS 2 C.N. TUTORIAL WITH SOLUTION {DBATU}

This pdf contains the tutorial of ENGINEERING MATHEMATICS 2 on COMPLEX NUMBER . Also the solutions are available in this pdf. This tutorial covers all the questions of COMPLEX NUMBER. This tutorial questions are provided by MATHEMATICS DEPARTMENT, DR. BABASAHEB AMBEDKAR TECHNOLOGICAL UNIVERSITY.

Complex number

Examples of complex numbers

Formula of Complex number

Formula of complex number will help to solve problems, imaginary numbers are taken as Complex numbers, iota is root of -1 which is an imaginary number,

Complex Analysis

Notes from a college level course on Complex Analysis. Pre-requisites are understanding of complex numbers from 11th or 12th (Preferrably JEE advanced level). Syllabus:- 1. Brief overview of Complex numbers and their workings. 2. Complex Differentiability, Analycity, Cauchy-Riemann Equations. 3. Power Series and derivitives. 4. Complex Log, Exponential and Trig functions. 5. Complex Integration, Cauchy theorem, Cauchy Integral Formulae. 6. Taylor Series, Laurent Series and Residues. 7. Mobius Tranformations. This is not the whole of Complex Number theory since there is always more. But the content here is for those who are interested and want to develop a deeper understanding of the subject. For those having this as a course, hopefully this will help since this is a pretty high level course requiring a good understanding of mathematics and concepts from real analysis at the start.