How To Solve Physics Problems (SCHAUM) - Softcover

Oman, Robert Milton; Oman, Daniel Milton

Softcover

ISBN 10: 0070481660 ISBN 13: 9780070481664

Verlag: McGraw Hill, 1996

Inhaltsangabe

Book by Oman Robert Oman Daniel

Über diesen Titel

Reseña del editor:

The purpose of this book is to show you how to do physics problems. It is only through applications of concepts to solving problems that we can know for certain that we understand something. Nowhere is this more true than in a physics course where performance is measured almost exclusively by your ability to do problems. This book is not a collection of problems. Neither is it a text. It is an attempt to strike a balance between theory and problem solving with heavy emphasis on the problem solving. As such it is intended to complement your course text.

Contraportada:

The Problem: Physics. The Solution: How to Solve Physics Problems

No one says physics is easy, not even physics professor Bob Oman or microelectronics researcher Dan Oman. They struggled with physics as undergraduates, too, and know the physics student's lament--"I understood everything in lecture and the text, but I couldn't do the problems."

That's why they wrote How to Solve Physics Problems. This book prepares you for physics exams by moving you directly into problem-solving. You learn to solve physics problems naturally and systematically as you read along--before you even know you're doing it--and in a way you simply can't forget. This book also helps you with your homework and gives you a preview of problems that will be on your exams. Plus you get good, solid advice on how to reduce study time, get maximum benefit from class, prepare for your exams effectively, and make your note-taking count.

No matter how tough your textbook or how rigorous your course--whether you are studying calculus-based or non-calc physics--this book will help you understand more and improve your grade.

Über diese Auflage

• Verlag: McGraw Hill
• Erscheinungsdatum: 1996
• ISBN 10: 0070481660
• ISBN 13: 9780070481664
• Einband: Tapa blanda
• Anzahl der Seiten: 352