Gerald J. Porter David R. Hill Porter Interactive Linear Algebra

Interactive Linear Algebra

von Gerald J. Porter David R. Hill

A Laboratory Course Using Mathcad (TM)

Preis unbekannt

Buch in deiner Nähe kaufen


...oder deine aktuelle Postleitzahl eingeben:
oder

Beschreibung

Porter and Hill is the first completely interactive linear algebra course. Developed by the authors and class-tested at Penn, Temple and Duke University, Interactive Linear Algebra runs in Mathcad (Windows environment). The subject is taught in a laboratory setting, with or without additional lectures, and students realize that through this technology-centered approach, mathematics becomes an experimental science. Using the interactive approach, students become active participants in the learning process, which leads to a deeper understanding of the concepts, and at the same time the approach develops confidence in their ability to read, use and write about linear algebra. The electronic text guides students through the standard topics in linear algebra, with a carefully planned series of computer-based discussions, examples, questions, and projects. With its graphics, symbolics, numerics and editing capabilities, Mathcad provides the digital tools needed for developing, visualizing, connecting and applying important concepts.

Autor*in

Gerald J. Porter

Themen in »Interactive Linear Algebra«

matrix theory

Stimmen zu »Interactive Linear Algebra«

G.J. Porter and D.R. Hill

Interactive Linear Algebra

A Laboratory Course Using Mathcad (TM)

"Porter and Hill take an innovative approach in providing material for a standard introduction to a linear algebra course. They offer the student the opportunity to learn by doing and exploration rather than by the usual textbook and lecture approach."—CHOICE


()

Details

ISBN: 9780387946085
Verlag: Springer US
Erscheinung: 14.11.1996

Link teilen


Über buchnah.de | Die Buchhandlungen | Die Verlage | Impressum & Kontakt | Datenschutz | Presse


Auf dieser Seite kannst Du Buchhandlungen in der Nähe finden