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Calculus-1 : Course in Mathematics for the IIT-JEE and Other Engineering Entrance Examinations
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ISBN
:
9788131761588
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Publisher
:
Pearson
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Subject
:
Entrance Exams
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Binding
:
Paperback
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Pages
:
416
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Year
:
2011
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275.0
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209.0
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Description
Course in Mathematics: A Lecture-wise Approach is a complete resource that is designed to help students master mathematics for the coveted IIT-JEE, AIEEE, state-level engineering entrance exams and all other state senior secondary exams, in addition to the AISSSCE. This meticulously crafted and designed series reflects the command and authority of the authors on the subject. The series adopts an easy step-by-step approach to make learning mathematics at the senior secondary level a joyful experience. Key Features Adopts a well-defined, meticulously planned and smartly structured learning approach. Includes lecture-wise tests that help revise each completed lecture. Contains Speed Accuracy Sheets that improve the speed and accuracy of students and help them revise key concepts. Provides innovative tips and tricks that are easy to apply and remember. Includes solved Topic-Wise Question Banks to enhance the comprehension and application of concepts. Table Of Contents PART A FUNCTIONS Lecture 1 Definitions, Value of Functions Lecture 2 Domain and Range of Real Functions Lecture 3 Algebra of Functions Lecture 4 Mapping of Functions Lecture 5 Test Your Skills PART B LIMITS Lecture 1 Basic Definition, Evaluation of limits (Basic) Lecture 2 Evaluation of Limits Lecture 3 Test Your Skills PART C CONTINUITY Lecture 1 Evaluation of Continuity Lecture 2 Continuous Functions Lecture 3 Test Your Skills PART D DIFFERENTIABILITY Lecture 1 Existence of Derivatives Lecture 2 Test Your Skills PART E Differentiation Lecture 1 Simple Differentiation Lecture 2 Fundamental Theorems Lecture 3 Differentiation of Inverse Function PART F APPLICATIONS OF DERIVATIVES Lecture 1 Monotonic (Increasing and Decreasing) Functions Mean Value Theorem and Approximations Lecture 2 Rolle's Theorem and Rate of Change of Quantities Lecture 3 Tangent and Normal F Lecture 4 Maxima and Minima 1 Lecture 5 Maxima and Minima 2 Lecture 6 Test Your Skills
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