Solutions Manual - Calculus (Differentiation & Integration)

ISBN-13: 9780996045001 / Angielski / Miękka / 2014 / 268 str.

Aejeong Kang

Opis

If you are an advanced high-school student preparing for Honors Calculus, AB and BC Calculus, or a student who needs an introductory Calculus (College review), this is the perfect book for you.
This easy to understand reference Calculus (Differentiation & Integration) not only explains calculus in terms you can understand the concepts, but it also gives you the necessary tools and guide to approach and solve different/complex problems with strong confidence.
As a textbook supplement or workbook, teachers, parents, and students will consider the Mathradar series "Must-Have" prep for self -study and test. This book will be the most comprehensive study guide for you.
Calculus (Differentiation & Integration) covers the following 7 chapters:
*Chapter 1: The Concept of Limits (Limits of Sequences, Limits of Geometric Sequences, Series, Geometric Series)
*Chapter 2: Limits of Functions and Continuity (Limits of Functions, Special Limits, Continuity)
*Chapter 3: The Derivative (Definition of the Derivative, Continuity of Differentiable Functions, Computation of Derivatives, Higher-Order Derivatives)
*Chapter 4: Applications of the Derivative (The Normal to a Curve, The Mean Value Theorem, Monotonicity and Concavity, L'Hopital's Rule, Applications of Differentiation)
*Chapter 5: The Indefinite Integral (Antiderivatives and Indefinite Integration, Integrating Trigonometric and Exponential Functions, Techniques of Integration)
*Chapter 6: The Definite Integral (Integrals and Area, The Definite Integral, Properties of the Definite Integral, Evaluating Definite Integrals)
*Chapter 7: Applications of the Integral (The Area of a Plane Region, The Area of a Region between Two Curves, Volumes of Solids, Arc Length)
This book includes thoroughly explained concepts and detailed illustrations of Calculus with a comprehensive Solutions Manual. With the Solutions Manual, students will be able to learn various ways to solve problems and understand difficult concepts step by step, on your own, at your own pace.
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