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Thud! from Terry Pratchett
KoomValley? That was where the trolls ambushed the dwarfs, or the dwarfs ambushed the trolls. It was far away. It was a long time ago.

But if he doesn’t solve the murder of just one dwarf, Commander Sam Vimes of Ankh-Morpork City Watch is going to see it fought again, right outside his office.
With his beloved Watch crumbling around him and war-drums sounding, he must unravel every clue, outwit every assassin and brave any darkness to find the solution.And darkness is following him....

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Title: Vector Mechanics for Engineers: Statics and Dynamics
Author: Ferdinand P. BeerJr., E. Russell JohnstonElliot R. EisenbergWilliam E. ClausenGeorge H. Staab
ISBN: 0071218289
EAN: 9780071218283
7. Edition
1312 Pages
Publisher: McGraw-Hill Higher Education
Binding: Paperback
Publication date: 2003-08-01


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2008-07-27 Great book on classical mechanics.

I must agree about the fact that in the book there is not much transition form basic physics that 14-15 year olds would do in school to more advanced concepts of mechanics. Another point is that edition after edition they haven't changed a word. For example in the chapter on friction I believe they should have changed their comments on the nature of frictional forces since their edition in 1977 to now as there has been a whole branch (Tribology) of science researching the area. But they haven't.

However, this is still one of the best books (the best)I have seen if you want to learn mechanics on your own. The main idea behind this textbook, in my opinion, has been to give solid fouidnations on which to build your solving techniques on. So it is not straight forward to learn from this book since you will get confused easily as you need to learn how to choose what to apply. For that reaon, this book is perfect fo those who want to truly understand mechanics and not just solve problems. Moreover, you need the very basics of differential and vector calculus, scalar and vector products, vector geometry, calculus and maybe double integrals if you want to calculate first and second moments in the plane using double integration. Like one of the other reviewers comments, well illustrated and wonderfully explained.

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