Calculus : based on Schaum's outline of differential and integral calculus by Frank Ayres, Jr. and Elliot Mendelson


Calculus : based on Schaum's outline of differential and integral calculus by Frank Ayres, Jr. and Elliot Mendelson

abridgement editor, George J. Hademenos

(Schaum's outline series, . Schaum's easy outlines)

McGraw-Hill, c2000


Calculus crash course

大学図書館所蔵 件 / 6



Includes index



When you don't have the time...but you still need the grade! If your life is too busy to spend hours pouring over weighty textbooks, and you need every study minute to count, this "Schaum's Easy Outline" is perfect for you! This super-condensed, high-torque study guide gives you what you need to know in a fraction of the time. Built for quick, effective study, this "Easy Outline" packs exciting new learning tools that make mastering calculus fast, and fun. Quick-study experts slashed the time you need to spend with your books by reducing calculus to the essentials the professor expects you to know.This "Easy Outline" is perfect for test preparation, pre-exam review, and handling those last-minute cram situations. "Easy Outlines" give you 100 per cent of the authority of Schuam's full-sized guides, known around the world for the highest academic standards. Compact and portable, this "Easy Outline" lets you study calculus anywhere. Schaum's Gets the Grade! Let's talk bottom line. "Schaum's Easy Outline" give you what you want - better grades, with less work, and more free time! Get the essence of calculus the easy way. "Schaum's Easy Outline of Calculus" helps you master calculus with plenty of illustrations, memory joggers, and the newest, rapid-absorption teaching techniques. Backed by Schaum's reputation for academic authority, this is the study guide students turn to and trust. Students know that Schaum's is going to be there for them when they need it! It includes: quick study tips; student-friendly style; and, at-a-glance charts. It is perfect for test prep.


Chapter 1: Functions, Sequences, Limits, and Continuity. Chapter 2: Differentiation. Chapter 3: Maxima and Minima. Chapter 4: Differentiation of Special Functions. Chapter 5: The Law of the Mean, Indeterminate Forms, Differentials, and Curve Sketching. Chapter 6: Fundamental Integration Techniques and Applications. Chapter 7: The Definite Integral, Plane Areas by Integration, Improper Integrals. Appendix A: Differentiation Formulas for Common Mathematical Functions. Appendix B: Integration Formulas for Common Mathematical Functions. Index.

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