**Elementary Calculus**

by Frederick S Woods, Frederick H Bailey

**Publisher**: Ginn and Company 1922**ISBN/ASIN**: 1112218734**Number of pages**: 323

**Description**:

This book is adapted to the use of students in the first year in technical school or college, and is based upon the experience of the authors teaching calculus to students in the Massachusetts Institute of Technology immediately upon entrance. It is accordingly assumed that the student has had college-entrance algebra, including graphs, and an elementary course in trigonometry, but that he has not studied analytic geometry.

Download or read it online for free here:

**Download link**

(multiple formats)

## Similar books

**Elementary Illustrations of the Differential and Integral Calculus**

by

**Augustus De Morgan**-

**The Open Court Pub. Co.**

The style is fluent and familiar; the treatment continuous and undogmatic. The main difficulties which encompass the early study of the Calculus are discussed in connexion with practical and historical illustrations which leave little to be desired.

(

**9752**views)

**Calculus Refresher**

by

**Paul Garrett**

A short text covering introductory calculus topics: functions, limits, derivatives, critical points, minimization and maximization, lâ€™Hospitalâ€™s rule, higher derivatives, integration, area and definite integrals, numerical integration, etc.

(

**17444**views)

**Calculus for Mathematicians, Computer Scientists, and Physicists**

by

**Andrew D. Hwang**-

**Holy Cross**

The author presents beautiful, interesting, living mathematics, as informally as possible, without compromising logical rigor. You will solidify your calculational knowledge and acquire understanding of the theoretical underpinnings of the calculus.

(

**12365**views)

**Calculus Illustrated**

by

**Peter Saveliev**

This is a traditional first semester course in introductory calculus. The main goal is some familiarity with the derivative and its applications. Topics: Limits; Continuity; Limits; Differentiation; Maximum and minimum values of functions; Integral.

(

**10580**views)