Ashish Bajpai

In this course we will cover various theorems as Rolle's Theorem , Lagrange's Theorem, Understanding Cubic Polynomials , Differential Error & Approximation & Rate of Change. We will cover lot of problems so that students learn problem solving skills.

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) Mastering Application of Derivatives : IIT JEE

Maxima - Minima

Calculus

Mathematics

IITJEE, NEET UG and Foundation

Ace the toughest competitive and government exams in India 

Test Preparation

In this lesson we have discussed the concept of Rolle's Theorem in detai with Geometrical Interpretation & Proof.

Lesson 1 Mean Value Theorem : Rolle's Theorem (in Hindi)

In this lesson we have discussed some of the important Illustrations of Rolle's Theorem.

Lesson 2 Practice Illustrations of Rolle's Theorem (in Hindi)

In this lesson we have discussed some of the important Illustrations and concept of Rolle's Theorem.

Lesson 3 : Super Illustrations of Rolle's Theorem ( In Hindi)

Lesson 4 : Super Illustrations of Rolle's Theorem ( In Hindi)

In this lesson we have discussed some of the important concepts of Langrange's Mean Value Theorem.

Lesson 5 : Lagrange's Mean Value Theorem ( In Hindi)

In this lesson we have discussed some of the important Illustrations of LMV Theorem.

Lesson 6 : Practice Illustrations on Lagrange's Mean Value Theorem ( In Hindi)

Lesson 7: Important Illustrations of Lagrange's Mean Value Theorem ( In Hindi)

In this lesson we have discussed some of the important Illustrations of LMVT & Rolle's Theorem.

Lesson 8: Very Important Illustrations of Mean Value Theorem ( In Hindi)

In this lesson we have discussed important application of Cubic Polynomials.

Lesson 9 : Application of Cubic Function: Study of Roots ( In Hindi)

In this lesson we have discussed some of the important Illustrations of Polynomials.

Lesson 10: Super Polynomial Based Calculus Problems ( In Hindi)

We have discussed here Nature of Roots of Cubic Polynomial.

Lesson 11: Understanding Cubic Polynomial & It's Naure of Roots through derivatives ( In Hindi)

In this lesson we have discussed some of the important Illustrations of Application of Derivatives from  previous year question papers.

Lesson 12 : Important Practice Illustrations of Application of Derivatives ( In Hindi)

In this lesson we have discussed some of the important concept of Differential & Approximation.

Lesson 13: Introduction to Differential & Approximation ( In Hindi)

In this lesson we have discussed some of the important Illustrations of Differential & Error

Lesson 14 : Important Illustrations of Differential Error & Approximation ( In Hindi)

In this lesson we have discussed some of the important Illustrations of Differential and Approximation.

Lesson 15 : Important Practice Illustrations of Differential & Approximation ( In Hindi)

In this lesson we have discussed some of the important Illustrations of Derivative as a Rate Change.

Lesson 16: Derivative as a Rate of Change & Illustrations ( In Hindi)

Lesson 17: Motion Parameters as Rate Change & Illustrations ( In Hindi)

In this lesson we have discussed some of the important Illustrations of Rate Change in Application of Derivatives.

Lesson 18 : Important Illustrations of Rate Change in AOD ( 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

This course explains the concepts of indefinite integration from basics to Advanced level with special focus on IIT Aspirants. In Chapter Solved Examples and Previous Year questions have been covered in this course

(Hindi) Indefinite Integration Made Easy

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

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

(Hindi) Maxima and Minima (Application of Derivative)

The course contains solutions of all the Questions asked in IIT JEE in the last 40 years in the chapter Maxima minima in reverse order starting from 2018

(Hindi) Previous Year Questions on IIT JEE Main

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 the Tangents and Normals, Monotonocity, Locus Problems and much more!

Application of Derivatives (Part I): IIT JEE

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

(Hindi) Area Under Curves (Applications of Integrals)

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

Lessons

18 lessons • 4h 8m

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Lesson 1 Mean Value Theorem : Rolle's Theorem (in Hindi)

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Lesson 2 Practice Illustrations of Rolle's Theorem (in Hindi)

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Lesson 3 : Super Illustrations of Rolle's Theorem ( In Hindi)

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Lesson 4 : Super Illustrations of Rolle's Theorem ( In Hindi)

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Lesson 5 : Lagrange's Mean Value Theorem ( In Hindi)

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Lesson 6 : Practice Illustrations on Lagrange's Mean Value Theorem ( In Hindi)

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Lesson 7: Important Illustrations of Lagrange's Mean Value Theorem ( In Hindi)

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Lesson 8: Very Important Illustrations of Mean Value Theorem ( In Hindi)

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Lesson 9 : Application of Cubic Function: Study of Roots ( In Hindi)

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Lesson 10: Super Polynomial Based Calculus Problems ( In Hindi)

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