Shrashti Tamrakar

This course covers limits and some examples.

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) Theory of Real Functions

Limits 

Calculus

Mathematics

IITJEE, NEET UG and Foundation

Ace the toughest competitive and government exams in India 

Test Preparation

Limits

In this lesson I explained the definition of limit and some examples to evaluate the limit by definition.And the concept of one sided limit.

Limits Part 1 (in Hindi)

In this lesson, I discussed examples of one sided limit, indeterminate form,limit theorem and squeeze theorem.

Limits Part 2 (in Hindi)

In this lesson, I explained the concept of limit at infinity , infinite limit and some examples .

Limits Part 3 (in Hindi)

In this lesson, I discussed limit and trig functions, limits and exponential  functions and the concept of asymptotes.

Limits and Asymptotes (in Hindi)

In this lesson I explained the concept of continuity and intermediate value theorem.

Continuity (in Hindi)

In this lesson, I explained Differentiation ,method to compute derivatives and some  basic facts of continuous and differentiable functions.

Differentiation

In this lesson I explained the extreme value theorem, intermediate value theorem  and mean value theorem.

Theorems related to Differentiation

In this lesson ,I explained the derivatives to sums  and difference, product rule ,quotient rule and chain rule.

In this lesson I explained the Taylor series ,maclaurin serie ,some examples and all important formulas of Taylor series.

Taylor and Maclaurin series

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 entire Continuity, Differentiability and Differentiation for JEE Main, JEE Advanced, BITSAT and other engineering exams.

Continuity and Differentiation - IIT JEE

Mandhan Academy
4 crore views - Top maths teacher in India
Plus Code to get 
10% discount - MANDHAN

Akash Mandhan

This course is on the chapter limits which belongs to calculus section of Mathematics. Videos provide detailed information about limits for class 11,12 and IIT JEE entrance exam.

(Hindi) Limits

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

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

Vineet Loomba

This course covers all the concepts on limits, continuity and differentiability for JEE Main and Advanced.

(Hindi) Limits, Continuity, Differentiability for IIT-JEE (JEE Main and Advanced)

This course covers all concepts of method of differentiation namely derivative of standard functions, product rule, quotient rule, chain rule, inverse functions, logarithmic differentiation, implicit functions and advanced problems

(Hindi) Differentiation For JEE Main and Advanced

This course details all the concepts involved in finding areas under curves. This is an application of definite integral wherein integration is used to calculate areas bound by various standard and non-standard curves. In this course we aim to cover all the concepts necessary for JEE Main and Advanced and Board exams. Once this course is finished, students will face no difficulty in solving any type of problem on Applications of Integrals

Lessons

9 lessons • 1h 53m

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Limits Part 1 (in Hindi)

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Limits Part 2 (in Hindi)

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Limits Part 3 (in Hindi)

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Limits and Asymptotes (in Hindi)

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Continuity (in Hindi)

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Differentiation

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Theorems related to Differentiation

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Differentiation

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Taylor and Maclaurin series