Art

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Calculus

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"Introduces the fundamental concepts of algebra while addressing the needs of students with diverse backgrounds and learning styles."

A standard introduction to algebra, beginning with a review of pre-algebra.

"A comprehensive exploration of algebraic principles; meets scope and sequence requirements for a typical introductory algebra course."

An introduction to trigonometry that assumes knowledge of algebra and geometry.

"A text on elementary trigonometry, designed for students who have completed courses in high-school algebra and geometry."

"An open textbook on mathematical logic and geometry based on Euclid's 'Elements'."

"Designed for a semester-long course in Foundations of Geometry and meant to be rigorous, conservative, elementary and minimalist."

"Presented at a level that definitely prepares a student for Calculus while giving them relevant Mathematics which can be used in other classes as well."

"A first and friendly introduction to calculus, suitable for someone who has never seen the subject before, or for someone who has seen some calculus but wants to review the concepts and practice applying those concepts to solve problems."

"Covers the first semester of a freshman calculus course."

"An introduction to calculus based on the hyperreal number system. Although the book does not explicitly assume any prerequisites beyond basic algebra and trigonometry, in practice the pace is too fast for most of those without some acquaintance with the basic notions of calculus."

"A one-semester first course on differential equations, aimed at engineering students. Prerequisite for the course is the basic calculus sequence."

"A first linear algebra course for mathematically advanced students. It is intended for a student who, while not yet very familiar with abstract reasoning, is willing to study more rigorous mathematics than is presented in a 'cookbook style' calculus type course."

"A survey of abstract algebra with emphasis on linear algebra. It is intended for students in mathematics, computer science, and the physical sciences."

"Covers several topics in the foundations of mathematics (logic, sets, relations, functions and cardinality) and introduces the reader to many techniques of mathematical proof (direct, indirect, contradiction, contrapositive, mathematical induction, combinatorial proofs and magic)."

"Learn and apply the methods of thought that mathematicians use to verify theorems, explore mathematical truth and create new mathematical theories."