Differentiation (Calculus) - Full Chapter | Concept and Solutions | Class 11/12/JEE Maths
👉Previous Video: https://www.youtube.com/watch?v=U6IC9xhWTFg
👉Next Video: https://www.youtube.com/watch?v=tnkZgMxszdQ
✔️📚👉 Watch the Full Free Course: https://www.magnetbrains.com
✔️📚👉 Get Any Class & Subject's Topic Video Here:- https://www.magnetbrains.com/get-topic-wise-video
✔️📚👉 Get All Subjects Playlists: https://www.pabbly.com/out/all-videos-playlist
✔️📚👉 Grab Notes by Expert Teachers Here: https://www.pabbly.com/out/magnet-brains
✔️📚👉 Get E-Books Prepared by Our Expert Teachers: https://www.magnetbrains.com/book_purchase
=======================================================
📢 Full Playlist Link: https://www.youtube.com/playlist?list=PLVLoWQFkZbhWhXFdLmL68li7gVt7s0KVs
✅ In this video,
✔️ Class: 11th/12th/JEE (Mains & Advanced)
✔️ Subject: Maths
✔️ Chapter: Differentiation
✔️ Topic Name: Differentiation (Calculus) - Full Chapter | Concept and Solutions | Class 11/12/JEE Maths
✔️ Topics Covered In This Video : This YouTube video provides an in-depth and comprehensive explanation of the full chapter of Differentiation from Calculus course. Led by renowned educator Deependra Sir, this video covers all the concepts and solutions related to this topic from the Mathematics book of Class 11/12/JEE. Learn and understand this subject in-depth with comprehensive illustrations and examples.
=======================================================
00:00 Introduction: Differentiation - Full Chapter - Concept and Solutions
11:29 Definition
01:18:59 Question & Solutions: Important Questions: Differentiation
Que. A function f: R→R satisfies the equation f(x + y) = f(x)f(y) for all x, y E R and f(x) = 0 for all x E R. If f(x) is differentiable at x = 0 and f'(0) = 2, then prove that f'(x) = 2f(x).
02:52:45 Derivative of Composite Function (Chain Rule)
03:59:58 Product Rule for Differentiation
04:42:15 Question & Solutions: Assignment Questions: Differentiation
Que. Find the derivative of y w.r.t. X.
04:51:51 Differentiation of Implicit Functions
05:30:35 Differentiation of Functions in Parametric Form
05:55:13 Differentiation Using Logarithm
07:35:00 Differentiation of Determinant
07:53:15 Higher Order Derivatives
08:50:59 Differentiation of Functional Relations
09:42:42 Question & Solutions: JEE Advanced PYQS: Multiple correct answer type questions
10:45:30 Question & Solutions: JEE Advanced PYOS: Matrix match type questions:
Que. Match the statements/expression given in List I with the values given in List II.
12:02:35 Question & Solutions: JEE Advanced PYOS: Numerical value type questions
13:21:34 Website Overview
=======================================================
Why study from Magnet Brains?
Magnet Brains is an online education platform that helps gives you NCERT/CBSE curriculum-based free full courses from Kindergarten to Class 12th so that you can perform well in any and all exams you give in your academic career.
👉 Contact us 🤑🤑
➡️ Connect with us: magnetbrainsbhopal@gmail.com
➡️ Website: https://www.magnetbrains.com/
➡️ Subscribe to us on YouTube: https://www.youtube.com/channel/UC3HS6gQ79jjn4xHxogw0HiA?sub_confirmation=1
➡️ Subscribe to Magnet Brains Hindi Medium: https://www.youtube.com/channel/UCwO6AYOIRYgyP1KJ5aPbDlw?sub_confirmation=1
➡️Facebook:- https://www.magnetbrains.com/out/facebook
➡️Telegram:- https://www.magnetbrains.com/out/telegram
➡️Instagram:- https://www.magnetbrains.com/out/instagram_main
#cengagemaths #class11maths #jeemains #jeeadvanced #class12maths #calculus
calculus class 12 pdf
chapters under calculus class 12
differential calculus class 11 pdf
differential calculus problems and solutions
differential calculus notes pdf
calculus chapters class 11 and 12
differential calculus chapters
differential calculus topics
Disclaimer: "This video is for educational and informational purposes only and is not intended to infringe on any copyrights. If you believe that this video has used any copyrighted material in a way that constitutes copyright infringement, please contact us at contact@magnetbrains.com and we will take appropriate action."