Identity involving an improper integral (with geometric application) – mathoverflow.net 16:10 Posted by Unknown No Comments Is it (for some reason) true that $\lim_{c\to 0^+}\int_c^{\pi/2}\frac{c}{t}\sqrt\frac{1+t^2}{t^2-c^2}dt=\frac{\pi}{2}$? Numerical evidence (from Mathematica): when $c=1/5$, the integral is $\... from Hot Questions - Stack Exchange OnStackOverflow via Blogspot Share this Google Facebook Twitter More Digg Linkedin Stumbleupon Delicious Tumblr BufferApp Pocket Evernote Unknown Artikel TerkaitWhat was the purpose of the quote "Meat is back on the menu boys" line in Lord of the Rings? – scifi.stackexchange.comNew player decision paralysis – rpg.stackexchange.comCan there be other Positions of Geostationary Satellites? – physics.stackexchange.comSaving an SVG image to TeX code in Inkscape – tex.stackexchange.comWhat's the German equivalent to the English form of address "Sir" or "Ma'am"? – german.stackexchange.comHow to say "does that count"? – german.stackexchange.com
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