CBSE Class 12 Mathematics Continuity And Differentiability Notes

Download CBSE Class 12 Mathematics Continuity And Differentiability Notes in PDF format. All Revision notes for Class 12 Continuity And Differentiability have been designed as per the latest syllabus and updated chapters given in your textbook for Continuity And Differentiability in Standard 12. Our teachers have designed these concept notes for the benefit of Grade 12 students. You should use these chapter wise notes for revision on daily basis. These study notes can also be used for learning each chapter and its important and difficult topics or revision just before your exams to help you get better scores in upcoming examinations, You can also use Printable notes for Class 12 Continuity And Differentiability for faster revision of difficult topics and get higher rank. After reading these notes also refer to MCQ questions for Class 12 Continuity And Differentiability given our website

Class 12 Continuity And Differentiability Revision Notes

Class 12 Continuity And Differentiability students should refer to the following concepts and notes for Continuity And Differentiability in standard 12. These exam notes for Grade 12 Continuity And Differentiability will be very useful for upcoming class tests and examinations and help you to score good marks

Notes Class 12 Continuity And Differentiability



Key concepts and formulae



CONTENTS: 1. Meaning of Continuity

2. Continuity of real valued functions

3. Continuity at a point

4. continuity on the entire domain of the function

5. Points of discontinuity

6. To find the value(s) of constants when function is continuous at a point

7. Definition of derivative of a function( general and at a point) and Geometrical Meaning of Derivative.

8. Relationship between continuity and differentiation

9. Differentiation of polynomials

10. Product rule, Quotient rule and Chain rule of Differentiation

11. Differentiation of implicit and explicit functions

12. Differentiation of rational functions

13. Differentiation of functions in parametric forms

14. Differentiation of Trigonometric functions

15. Differentiation of Inverse Trigonometric functions

16. Differentiation of exponential and logarithmic functions

17. Logarithmic differentiation and higher derivatives

18. Rolle’s and Mean Value Theorem

Methodology: Motivation through the examples from the environment, Demonstration, development of the concepts with the help of simple examples by involvement of the students,proceeding from simple to complex problems, Demonstration through Geometrical diagrams.


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