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Author: JamesWangJamesWang
Date: Jul 13, 2008 18:33
Does anyone have the solution manual for 4th edition "advanced
strength and applied elasticity" by Ugural and Fenster? Let me know
the how much you want to sell it.
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6 Comments |
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Author: AziAzi
Date: Jul 11, 2008 03:34
Hello ,
I'm sorry if this is not the proper place to ask graph theoretic
questions.
Theorems related to hamiltonian cycles (Bondy-Chvátal,Dirac,Ore) are
valid for simple graphs and I was unable to find a generalisation for
non-simple graphs.
I'm therefore wondering if there is any way to apply/modify/generalize
the above theorems to non-simple (loopless) graphs. Or alternatively,
is there any other theorem concerned with hamiltonian cycles in non-
simple graphs?
Thanks
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1 Comment |
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no comments
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Author: tonywang85tonywang85
Date: Jul 9, 2008 11:59
Yeah man, I bought a copy at ebay cheap, it have all the solutions, and also they separate all the questions into single files, so you can find your question solutions in no time.
http://cgi.ebay.com/ws/eBayISAPI.dll?ViewItem&item=320272398067
above is where I bought it from, I think it is only have 9 days left, so you need to hurry. hope that helps you.
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no comments
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Author: nicksol2008nicksol2008
Date: Jul 9, 2008 08:00
Hi,
I am interested to buy these two solution manual
Numerical Partial Differential Equation Finite Difference Methods ( J.
W. Thomas) \
-An Introduction to Partial Differential Equations (Yehuda Pinchover &
Jacob Rubinstein)
-Modeling and Analysis (4th Ed., Averill Law)
-Boundary Value Problems and Partial Differential Equations (5th Ed.,
David Powers)
Thanks
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no comments
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Author: linie59linie59
Date: Jul 8, 2008 22:26
Hello, can you send me the pdf for both to this email address? >>
linie59@ gmail.com <<
Thanks, I realize this is a really old post... Sorry! But if you
could, that would be great!
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no comments
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Author: slt108slt108
Date: Jul 7, 2008 20:22
Express the following in the form z=Re{Ae^(i(wt + a))}
z = sin(wt) + cos(wt)
z = cos(wt - pi/3) - cos(wt)
z = sin(wt) - 2cos(wt - pi/4) + cos(wt)
The goal here is to express the summation of the sinusoids as one concise expression with a magnitude "A" and a phase angle "a" (expressing it as the real part of Euler's formula of course). I've tried a bunch of stuff but when I confirm my answers with the original sinusoids my answers are off. Please explain!
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5 Comments |
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Author: JamesWangJamesWang
Date: Jul 7, 2008 18:33
Hi there,
I would like you to send me the solution manual for "Advanced Strength
and Applied Elasticity" 4th edition. You can respond by reaching me at
jchw001@ gmail.com. Is it possible for you to send it today? Let me
know asap, thank you much.
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no comments
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Author: pallvipoplipallvipopli
Date: Jul 7, 2008 14:11
Hi,
I need the solutions manual for Physics for Scientists and Engineers
by Randall D. Knight.
I would really appreciate it if somebody could email it to me
ASAP... pallvipopli@ hotmail.com
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2 Comments |
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Author: rtotarirtotari
Date: Jul 7, 2008 00:03
if anyone would like to send it to me for free that would be great
rtotari@ berkeley.edu
thanks
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no comments
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