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How to Learn Calculus of One Variable by J.D. Ghosh and Anwarul Haque
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About this book :-
How to Learn Calculus of One Variable written by J.D. Ghosh, Anwarul Haque .
A student will easily understand the underlying principles of calculus while going through the worked-out examples which are fairly large in number and sufficiently rigorous in their treatment. We have not hesitated to work-out a number of examples of the similar type though these may seem to be an unnecessary repetition. This has been done simply to make the students, trying to learn the subject on their own, feel at home with the concepts they encounter for the first time. We have, therefore, started with very simple examples and gradually have taken up harder types. We have in no case deviated from the completeness of proper reasonings.
Book Detail :-
Title: How to Learn Calculus of One Variable
Author(s): J.D. Ghosh, Anwarul Haque
Publisher: New Age Publications (Academic),India
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About Author :-
The author Dr. Joy Dev Ghosh is presently professor in the department of Mathematics at 'Tata College Chaibasa, Jharkhand'. He did M.Sc, after completed his Ph.D he has been teaching at Tata College Chaibasa, Jharkhand since 1973. He is delivered lectures as resources person in U.G.C. also co-ordinator of the refresher course in Mathematics, held at Ranchi in the year 2000. Dr. Ghosh has published "Basic College Algebra". At present he is engaged in writing a book on co-ordinate geometry entitle: "How to Learn Coordinate Geometry of Two-Dimension". He also writes the Degree and Honours level books.Md. Anwarul Haque is lecturer in Mathematics at Kabir Memorial College, Jamshedpur, Jharkhand. He did M.Sc and has been teaching at Kabir Memorial College since 1992. He is co-author of "How to Learn Co-geometry of Two-Dimension".
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Book Contents :-
How to Learn Calculus of One Variable written by J.D. Ghosh, Anwarul Haque cover the following topics.
2. Limit and Limit Points
3. Continuity of a Function
4. Practical Methods of Finding the Limits
5. Practical Methods of Continuity Test
6. Derivative of a Function
7. Differentiability at a Point
8. Rules of Differentiation
9. Chain Rule for the Derivative
10. Differentiation of Inverse Trigonometric Functions
11. Differential Coefficient of Mod Functions
12. Implicit Differentiation
13. Logarithmic Differentiation
14. Successive Differentiation
15. L’Hospital’s Rule
16. Evaluation of Derivatives for Particular Arguments
17. Derivative as Rate Measurer
19. Tangent and Normal to a Curve
20. Rolle’s Theorem and Lagrange’s Mean Value Theorem
21. Monotonocity of a Function
22. Maxima and Minima
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