Graduation in Maths .
Gold medalist in grad. 
Have 3 year teaching experience as maths Educator in JEE cate.
Follow for jee maths 

Saloni Kesarwani

In this course, the educator discusses the concept of limits,  method of evaluation of limits, Theorems,  continuity and differentiability etc.

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) Limit, Continuity and Differentiability: IIT JEE

Limits 

Calculus

Mathematics

IITJEE, NEET UG and Foundation

Ace the toughest competitive and government exams in India 

Test Preparation

Limits

Overview of the Course (in Hindi)

Concept of limits with graphical explanation

Concept of Limit (in Hindi)

LHL and RHL of a Function (in Hindi)

9 cases of understanding the limit of functions

Graphical Approach for Difference of Limit and Value of Function (in Hindi)

Some other graphs of functions for understanding the limit

Limit of Some Other Functions with Graphical Representation (in Hindi)

Practice set 1

Algebra of limits and some more practice questions

Indeterminate form and some practice questions

Evalution of Algebraic limits and problems on substitution method

Factorisation method and practice questions

Rationalisation method with examples

Problems based on exponential and logarithmic

Problems containing exponential and logarithmic functions

Problems based on trigonometric function

Problems based on trigonometric function part 2

Problems on trigonometric function part 2

Problems based on 1^infinity

By using some standard limits with practice questions

Problems based on limit tending to infinity

Evaluation of algebraic limits to infinity with practice questions

L Hospital's Rule

Finding unknown using the limit

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

In this course, the entire Limits chapter is discussed along with the most important questions and the concepts for IIT JEE aspirants

Limits for IIT JEE

This course deals with entire Continuity, Differentiability and Differentiation for JEE Main, JEE Advanced, BITSAT and other engineering exams.

Continuity and Differentiation - IIT JEE

IIT-B Graduate, Mentor, Author of 5 JEE Adv Maths Series,
Kota Educator from past 16+ years, Mentor of many Top 100 Rankers in JEE Advanced.

Om Sharma

This course is strictly  for class 12 & Droppers. Om Sir has solved numerous problems based on calculus which requires depth of concepts. This course is must for students who are focused for IIT JEE advanced.

(Hindi) Problem Solving Course for Calculus: IIT JEE

An IIT-Delhi alumnus, mentor to top AIRs like 12 & 24, a specialist in Calculus, former faculty at Bansal Classes, Vibrant Academy & Etoos.

Manoj Chauhan

The chapter limit is explained in detail, topics like basics of limit, standard limits, sandwich theorem, trigonometric limit, exponential limit, log limit, expansion of functions and geometrical limit is covered in this course

(Hindi) Limits: IIT JEE (Volume 1)

This course is about IIT JEE questions from 2018 to 1981 explained in detail, some tough questions also taken

(Hindi) Differentiability Volume 2 (Previous Year Questions)

Maxima minima is very important chapter,it helps to  revise all the concept of differentiation and monotonicity and important geometrical applications, All all the concepts related to it covered in this volume

Lessons

19 lessons • 3h 31m

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Overview of the Course (in Hindi)

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Concept of Limit (in Hindi)

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LHL and RHL of a Function (in Hindi)

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Graphical Approach for Difference of Limit and Value of Function (in Hindi)

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Limit of Some Other Functions with Graphical Representation (in Hindi)

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Practice set 1

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Algebra of limits and some more practice questions

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Indeterminate form and some practice questions

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Evalution of Algebraic limits and problems on substitution method

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Factorisation method and practice questions

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