Intermediate Algebra through Applications - Couverture souple

Akst, Geoffrey; Bragg, Sadie

Couverture souple

ISBN 10 : 0321518012 ISBN 13 : 9780321518019

Editeur : Pearson, 2008

Synopsis

Book by Akst Geoffrey Bragg Sadie

A propos du livre

Biographie de l'auteur :

Geoffrey Akst and Sadie Bragg have worked together for many years as professors of mathematics at Borough of Manhattan Community College/City University of New York.  They met as graduate students at Teachers College, Columbia University, where they were both working on degrees in the teaching of college mathematics. The emphasis on applications in their texts reflects a concern they share for helping students understand why the topics to be studied are useful.  Dr. Akst for years has begun his classes with the payoff question:­ why is this material worth learning?  A native New Yorker, he enjoys surfing the Web, listening to good music, and traveling to exciting places.  Dr. Bragg, who began her career in math education as a high school geometry teacher, credits her teachers with inspiring her love for mathematics and an appreciation of its utility.  A transplanted Virginian, she spends her time with her family and her beautiful granddaughter, Maya.

Présentation de l'éditeur :

Presented in a clear and concise style, the Akst/Bragg series teaches by example while expanding understanding with applications that are fully integrated throughout the text and exercise sets. Akst/Bragg’s user-friendly design offers a distinctive side-by-side format that pairs each example and its solution with a corresponding practice exercise. The concise writing style keeps students’ interest and attention by presenting the mathematics with minimal distractions, and the motivating real-world applications demonstrate how integral mathematical understanding is to a variety of disciplines, careers, and everyday situations.

À propos de cette édition

• Éditeur: Pearson
• Date d'édition: 2008
• ISBN 10: 0321518012
• ISBN 13: 9780321518019
• Reliure: Broché
• Numéro d'édition: 2
• Nombre de pages: 984