How to get the sql generated by the entity framework
How do I view the SQL generated by the Entity Framework?
Limit of divided integrals Prove that: $$\lim\limits_{m\to \infty} \frac{\int\limits_0^{\pi/2}(\sin(x))^{2m} dx}{\int\limits_0^{\pi/2}(\sin(x))^{2m+1} dx} = 1$$  I had tried to get it from inequalities like $$(\sin(x))^{2m+1} \le (\sin(x))^{2m} \le (\sin(x))^{2m-1}$$ But I always hit a wall in that regard (I integrate the sin functions and from there keep on going but there it ends). No notification (+15) for accepted answer Yesterday my answer was accepted, but I got no notification in top bar, moreover, top bar still shows that I earned 45 reps  while reputation tab shows right 60 rep.  Update: July, 11 Again having this problem: In the dropdown:  In the rep tab:  You see, first down votes in the drop down are missing. Geometric solution to find a Set of totally ordered Subsets of $ \mathbb{N} $ is uncountable My question is, does there exist a set of subsets of the naturals, $S$, such that $S$ is uncountable, where for any two subsets $A,B \in S$ we have either $A \subset B $ or $B \subset A $?  Initially my thoughts were that we could construct a chain $A_{1} \subset A_{2} \subset \cdots $ and find a bijection by picking out one element which is 'new' to each set by axiom of choice and so we have bijected to a subset of naturals, however I'm not convinced this fully works.  Furthermore, I was thinking there may be a nice elegant solution by looking for such a set in either $ \mathbb{Q}^2 $ or $ \mathbb{Z}^2 $ for example, but any attempt seems to fail due to the 'ordering' part of the question. why normalize and the definition of directional derivative I changed my hostname, why is my bash PS1 prompt unchanged? What does the decay constant mean? In my curriculum, the  is "the probability of decay per unit time"  To me, this seems non-sensical, as the decay constant can be greater than one, which would imply that a particle has a probability of decaying in a time span that is greater than 1.  Can someone explain this? Closures in a for loop Large snap packages because of dependencies Proof of the following inequality $ \frac{x - y}{\log x - \log y} > \sqrt{xy} $, $x>y$. I have seen the following inequality  $$ \frac{x - y}{\log x - \log y} &gt; \sqrt{xy} \ , \quad \forall x&gt;y $$ be stated as a near "obvious" fact in another , on the site.  The inequality is very cute, but so far I have not been able to prove it.  It reminds me of the Lipschitz inequality, but has some minor differences. Also Jensens inequality comes to mind. Is there something obvious I am missing, or is this ineqality not as easy to prove as it looks? How can you convert a byte array to a hexadecimal string, and vice versa? Difference between HTMLCollection, NodeLists, and arrays of objects Lately I've been seeing this cookie popup that blocks a lot of the screen.  When I try to do the &quot;manage cookies&quot; thing, all it shows me are several categories, with a green oval containing a black circle to the right of each.  Clicking on that oval makes it disappear.  Clicking on the same spot again makes it reappear.  But I see no indication as to which state is off or on. So how can I make this popup go away, never to bother me again?  Or failing that, could you at least provide some indication as to what those buttons do?  Like maybe simple text saying &quot;Off&quot; or &quot;On&quot;? Style/class tutorials What are some good tutorials on writing custom styles (classes) that clearly explain commands used and some of the features that TeX has to offer in the way of styles? Proof: For all integers $x$ and $y$, if $x^3+x = y^3+y$ then $x = y$ I need help proving the following statement:  For all integers $x$ and $y$, if $x^3+x = y^3+y$ then $x = y$  The statement is true, I just need to know the thought process, or a lead in the right direction. I think I might have to use a contradiction, but I don't know where to begin.  Any help would be much appreciated. Regex match entire words only Automatically resize uploaded images Possible Duplicate:             Could large images of more then 640 pixels wide automatically be resized to reduce loading time and band width use? Not that I have a prehistoric internet connection here, but sometimes pages seem to need unnecessary time to load fully.  I just resized the image  from 179 kb down to 32 kb using a 15% compression rate. I think that is already worth it, although there have been much bigger downsizes in the past.  This feature then propably should/could be combined with , and uploading an image then would result in the following post addition:  [![enter image description here][2]][1]  [1]: http://i.stack.imgur.com/ZSBxw.gif "View &lt;image title&gt; full sized" [2]: http://i.stack.imgur.com/VXmBA.jpg "&lt;Image title&gt;"   Update:  I now understand from  that images áre resized already, but that post authors have to do some changes themselves. Could it then be automated to add the already resized image (that with the l suffix):  [![enter image description here][2]][1]  [1]: http://i.stack.imgur.com/ZSBxw.gif "View &lt;image title&gt; full sized" [2]: http://i.stack.imgur.com/ZSBxwl.jpg "&lt;Image title&gt;" How to show path-connectedness of $GL(n,\mathbb{C})$ Well, I am not getting any hint how to show $GL_n(\mathbb{C})$ is path connected. So far I have thought that let $A$ be any invertible complex matrix and $I$ be the idenity matrix, I was trying to show a path from $A$ to $I$ then define $f(t)=At+(1-t)I$  for $t\in[0,1]$ which is possible continous except where the $\operatorname{det}{f(t)}=0$ i.e. which has $n$ roots and I can choose a path in $\mathbb{C}\setminus\{t_1,\dots,t_n\}$ where $t_1,\dots,t_n$ are roots of $\operatorname{det}{f(t)}=0$, is my thinking was correct? Could anyone tell me the solution? I have to do proof of $(a+b)^n$ and $(a+b)^{n+1}$ with mathematical induction.  I finished the first one $(a+b)^n = a^n + na^{n-1}b+\dots+b^n$.  I however have trouble with the second one, I don't know what to start exactly. Any help/hints? How To Recover My Data From Not Detected Hard Disk? I am using Acer Laptop one day before my Hard Disk is not detected in BIOS and not booting it's shows Insert Boot Disk and I am try another H.D.D it's boot perfectly in my Laptop but,I want detect and recover my data on not detected hard disk. I am not experience about Hard Disk please, can any one help me how to recover my data from not detected Hard Disk. bibtex and genitive / possessive 's: the proper way to obtain "Kuran's (1989) model" Is there an automatic way to attach a genitive apostrophe or " ' s " to an author's name?  Currently I use:  \citeauthor{kuran1989}'s \citeyear{kuran1989}   But since this comes up regularily I'd like to know whether there's a general solution.