Do there exist real numbers whose AM, GM and HM are all integers? – math.stackexchange.com 06:48 Posted by Unknown No Comments I self-realized an interesting property today that all numbers $(a,b)$ belonging to the infinite set $$\{(a,b): a=(2l+1)^2, b=(2k+1)^2;\ l,k \in N;\ l,k\geq1\}$$ have their AM and GM both integers. ... from Hot Questions - Stack Exchange OnStackOverflow via Blogspot Share this Google Facebook Twitter More Digg Linkedin Stumbleupon Delicious Tumblr BufferApp Pocket Evernote Unknown Artikel TerkaitLetting go of a portkey – scifi.stackexchange.comUnited Airlines joined my first name and middle name on boarding pass, how to correct? – travel.stackexchange.comChanging legal name, what happens when I visit the US again? – travel.stackexchange.comHow can I get the minimum error term when manipulating Taylor series? – mathematica.stackexchange.comInfinite group acts on a set such that an orbit of any length exists. – math.stackexchange.comCan you banish a mindless creature? – rpg.stackexchange.com
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