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motown
What is the best place to sell old books online?
I'm trying to sell some old hardbacks from the 50s and 60s. I've listed them on eBay, but is having an Amazon marketplace store more worth it (I don't want to put that much time into it). Alternatively, is another website my best option?
1 AnswerOther - Business & Finance8 years agoGetting melted plastic off hob?
I melted a plastic packet on a hob and have tried using a damp cloth and scraping it with a knife with no success. How can I get it off?
4 AnswersCleaning & Laundry8 years agoPort Valuation Needed?
I'm looking to sell a crate of 12 750ml bottles of Portuguese Port.
They are 1991 Taylor's Quinta de Terra Feita, can anyone provide an accurate evaluation?
1 AnswerBeer, Wine & Spirits9 years agohelp needed with connected subsets, topology please?
Exercise 4. Let I be an open interval in R and let f : I -> R be a differentiable function.
(1) Prove that the set T = {(x, y) in I × I : x < y} is a connected subset of R2 with the standard
topology.
(2) Let g : T -> R be the function defined by
g(x, y) =(f(x) − f(y))/(x − y)
.
Prove that g(T) (open) is a subset of f '(I) is a subset of g(T) (closed).
Any help on this would be much appreciated. Thanks
1 AnswerMathematics9 years agohomeomorphism between unit square and unit circle?
r:Square -> Circle has been given as r(x,y) = (x/sqrt(x^2+y^2),y/sqrt(x^2+y^2)), the radial projection from square to circle. I've proved the trivial facts that r is a bijection between the square and the circle. How do I prove r and its inverse are continuous to show r is a homeomorphism?
1 AnswerMathematics9 years agosome help with contour integration?
A couple of questions:
1) Calculate the integral between (+/-) infinity of log(z+i)/(z^2+1) dz taking the branch along the positive real-axis and deduce the integral between 0 and infinity of log(x^2+1)/(x^2+1)dx =(pi)*log2.
2) Calculate the integral of ((logz)^2)/(z^2+z+1) around a keyhole contour and deduce the values of the intrgral between 0 and infinity of logx/(x^2+x+1) dx and the integral between o and infinity of dx/(x^2+x+1).
Any help much appreciated.
1 AnswerMathematics9 years agohelp with some contour integrals?
1. Using Jordan's Inequality,
show that the integral from 0 to infinity of (x^3)*sinx/(x^4+1) dx = (pi/2)*exp(-1/sqrt(2))*cos(1/sqrt(2))
2. Prove that the integral between (+/-) infinity of
sin(pi(x))/(x^3-1) dx = (pi/3)(sqrt(3)*exp(-sqrt(3)*pi/2)-1)
I know an indentation is needed in the contour but would like some more help if possible.
Thank you in advance for helping me with these, 10 points to a good answer.
1 AnswerMathematics9 years agoprincipal parts of some laurent expansions?
Can anyone help with 3 Laurent Expansions for me (10 points):
1) Find the principal part of the Laurent expansion of the function 1/(cos(z)-1)^2 in the annulus 0<|z|<pi.
2) Find the principal part of the Laurent expansion of the function 1/(sinz)^3 in the same annulus
3) Find the principal part of the Laurent expansion of the function 1/(z^2+4) about the point 2i.
Can you show your working please, I know you have use the series for cos and sin for 1 and 2 and some sort of geometric progression for 3 but would appreciate the details.
Thanks for the help.
1 AnswerMathematics10 years agohelp with an integral over a hyperbola?
please can you help with this question:
the integral with respect to s of (3x^2+3y^2)^0.5 over the hyperbola x^2-y^2=1 from (1,0) to (cosh2,sinh2).
Any help is much appreciated, I don't get why it is with respect to s.
1 AnswerMathematics1 decade agohelp on the fundamental theorem of calculus, differentiating an integral?
I need help with the convention of differentiating the following integral with respect to x, xx, t and tt.
y(x,t)=1/2c*integral between x+ct and x-ct of g(s) ds. g is differentiable.
Much appreciation for any answers, I know these aren't the most interesting of questions!!
2 AnswersMathematics1 decade agoMultiple integrals help needed?
Need help with the following question:
Using polar coordinates, evaluate the following integral:
cos(x^2+y^2) dx dy over the region x^2+y^2< (or equal to) 9, x > (or equal to) 0.
I know that the region is the semi-circle, centre the origin with radius 3 above the x-axis and that after evaluating the jacobian dxdy becomes rdrd(theta) but how do you integrate rcos(r^2) dr.
Much appreciation goes to any answers.
1 AnswerMathematics1 decade agowill they make a follow up to stormbreaker?
been wondering this for a while - skeleton key would make a gr8 movie!
1 AnswerMovies1 decade agosuggestions (xbox 360)?
I am looking into buying an xbox 360. Though I want to spend as little as possible, what are the essentials that I must not be without such as memory capacity etc etc. Any further suggestions as to any other kit needed not in the basic kit such as charger for controllers, xbox live membership, what is a sensible budget before I start buying games for it. I am grateful for any advice Oh and is a pre-owned console a good option or is it risky buying one due to condition errors etc.
5 AnswersXbox1 decade agotwenty20 music?
What is the piece of music that played out Durham at this years Twenty20?
3 AnswersCricket1 decade agovirgin mobile daily bonus tariff?
what are the catches to the free airtime offer - has anyone had any problems with it?
2 AnswersMobile Phones & Plans1 decade agocoke panini album stickers?
I only have 4 remaining stickers to collect
Emre Asik - Turkey
Gabriel Tamas - Romania
Lassana Diarra - France
Olof Mellberg - Sweden
Can anyone help me - I have whole teams to swap in return. If so PM me and i'll give you my address
1 AnswerOther - Football1 decade agobarton peveril bus pass?
Can the pass issued be used on all Solent Bluestar before the end of the term as I have to get in much later and leave much earlier on lots of my days.
2 AnswersOther - Education1 decade agococa cola album?
where can u get codes other than the euro 2008 website
1 AnswerVideo & Online Games1 decade agoitunes instant win with cokezone?
How often do you win if you enter with 2 points in the cokezone. How many songs should i win with 7 entries
1 AnswerOther - Music1 decade ago