B.E(Mechanical Engineer) from MDU Rohtak. Ex- faculty Bansal classes Kota. CFO and hod maths at I'M Foundation Edu Ins. Lalganj.

Er Navneet Karn

This course describes geometrical applications and theorems on complex numbers.

IIT JEE 2020 and 2021 Main and Advanced exam preparation. Know about detailed syllabus, best books, exam pattern and dates. Cover previous year question papers and book solutions from great educators.

IIT JEE

JEE Main and Advanced Preparation

Hindi

(Hindi) Complex Numbers for JEE Aspirants Part 2

Complex Numbers

Algebra

Mathematics

IITJEE, NEET UG and Foundation

Ace the toughest competitive and government exams in India 

Test Preparation

This video deals with Euler's formula and exponential form of a complex number.

Euler's Formula (in Hindi)

This video deals with logarithm of imaginary quantities.

Logarithm of Imaginary and Negative Quantities(in Hindi)

This video deals with De - movire's theorem of complex numbers.

De - Movire's Theorem(in Hindi)

This video deals with the second statement of De - movire's theorem and the use of pi operator.

De - Movire's Theorem Part 2(in Hindi)

This video deals with the complex cube roots of unity.

Cube Root of Unity(in Hindi)

This video deals with questions on cube roots of unity.

Questions on cube roots of unity asked in jee exams.

Nth root of unity(in Hindi).

This video deals with jee questions on nth roots of unity.

Questions of jee on nth roots of unity (in Hindi)

This video deals with geometrical representation of complex numbers.

Geometry of complex numbers (in Hindi)

This video deals with locus problems in geometry of complex numbers.

Locus concept in geometry of complex numbers(in Hindi).

This video deals with solving A.C circuit.

Solving A.C circuit. Application of complex numbers (in Hindi)

A Game Changer in Mathematics, produced multiple 100 percentilers, Air 33 & 34 (Main 2024), his courses are the Benchmark for IIT JEE 

Vineet Loomba

In this course VL Sir will cover all the topics on matrices and determinants from basic to JEE Advanced Level. This course will comprehensively cover the whole syllabus of JEE Main, JEE Advanced, BITSAT, CBSE and State Boards, WBJEE, VITEEE etc.

(Hindi) Matrices Determinants (Zero to Hero) for JEE Main and Advanced : IIT JEE

This course comprehensively covers the complete syllabus of Complex Numbers for JEE Main and Advanced, BITSAT, VIT, CBSE and other regional Engineering Entrance Exams

(Hindi) Complex Numbers (Detailed Course)

IIT Bombay | Taught AIR 1, 6, 20*in JEE Advanced | Taught AIR 28 (AIIMS Delhi) | Tutored INCHO AIR 60 | Mentored multiple 100 percentiles.

Sachin Rana

This course deals with all the important concepts and questions in the chapter Complex Numbers for JEE Main, JEE Advanced, BITSAT, CET and all state engineering exams.

Complex Numbers for IIT JEE

20+ years of Experience in Teaching Mathematics. Mentored 50,000+ students. Produced 100/100 score in Maths.


Vishal Mahajan

In this course, the educator is discussing Complex Numbers & Quadratic Equations for IIT JEE & CLASS 11

(Hindi) IIT JEE: Complex Numbers and Quadratic Equations

I have passed Class 10th and 12th with distinction Marks and currently I am doing Engineering with Computer Science.

Sriram Singh

In this course we will discuss:
The real number system,
Modulus of a real and imaginary number,
algebra, 
conjugate, 
modulus,
argument, 
polar form, 
Root of unity,
Geometrical application,
Various form,
Logarithm of complex number.

(Hindi) Complex Number : IIT JEE

This course is the continuation of the Quadratic Equations(Part I). So, kindly make sure that you've watched the whole Part I before watching this course.

Lessons

11 lessons • 2h 37m

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Euler's Formula (in Hindi)

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Logarithm of Imaginary and Negative Quantities(in Hindi)

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De - Movire's Theorem(in Hindi)

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De - Movire's Theorem Part 2(in Hindi)

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Cube Root of Unity(in Hindi)

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Questions on cube roots of unity asked in jee exams.

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Nth root of unity(in Hindi).

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Questions of jee on nth roots of unity (in Hindi)

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Geometry of complex numbers (in Hindi)

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Locus concept in geometry of complex numbers(in Hindi).

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