Nevertheless, that paper stayed with the book and made its way to me. Someone rented this book from what looks like another company in august and returned it for a refund with this paper in September, maybe dropped the class or wrong book. The only problem I had upon receiving the textbook was a paper also came along with it, the paper had "REFUND" handwritten on it. The textbook is actually in excellent condition, I bought used. Now I ordered the textbook and got it the next day, that was fantastic. The print year is 2018, maybe that's why the ISBN is different? I'm sure revisions have changed the ISBN. The book is the correct edition and the right author, the book is as described besides a slight variation in the ISBN. Does not appear to be a problem so far, as long as all homework problems are the same, is all I care about as the professor will be using problems from the book. I'm not too sure how the whole ISBN 13 works but the ISBN the school gave me to get was: 9781305616691 loose leaf the book I received ISBN is: 978-5-4. The James Stewart Mathematics Centre was opened in October, 2003, at McMaster University. The library of the Fields Institute is named after him. Stewart was named a Fellow of the Fields Institute in 2002 and was awarded an honorary D.Sc. Having explored connections between music and mathematics, Stewart has given more than 20 talks worldwide on Mathematics and Music and is planning to write a book that attempts to explain why mathematicians tend to be musical. Translations of his books include those in Spanish, Portuguese, French, Italian, Korean, Chinese, Greek, and Indonesian.Ī talented violinst, Stewart was concertmaster of the McMaster Symphony Orchestra for many years and played professionally in the Hamilton Philharmonic Orchestra. He is also co-author, with Lothar Redlin and Saleem Watson, of a series of college algebra and precalculus textbooks. Stewart’s books include a series of high school textbooks as well as a best-selling series of calculus textbooks. His research has been in harmonic analysis and functional analysis. After two years as a postdoctoral fellow at the University of London, he became Professor of Mathematics at McMaster University. degree from Stanford University and the Ph.D. Section 13.4 - Motion in Space: Velocity and Acceleration - 13.James Stewart received the M.S.Section 13.4 - Motion in Space: Velocity and Acceleration - 13.4 Exercise.Section 13.3 - Arc Length and Curvature - 13.3 Exercise.Section 13.2 - Derivatives and Integrals of Vector Functions - 13.2 Exercise.Section 13.1 - Vector Functions and Space Curves - 13.1 Exercises.Next Answer Chapter 13 - Section 13.2 - Derivatives and Integrals of Vector Functions - 13.2 Exercise - : 52 Previous Answer Chapter 13 - Section 13.2 - Derivatives and Integrals of Vector Functions - 13.2 Exercise - : 50 Will review the submission and either publish your submission or provide feedback. You can help us out by revising, improving and updatingĪfter you claim an answer you’ll have 24 hours to send in a draft. $r(t)=a \cos \omega t+b \sin \omega t \implies r'(t)= -\omega a \sin \omega t+ \omega b \cos \omega t$įrom the question, we take left side: $r(t) \times r'(t)=\begin$ In order to find this, we will use the cross product rule. Our aim is to show that $r(t) \times r'(t)= \omega a \times b$. Given: $r(t)=a \cos \omega t+b \sin \omega t$,
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