and 
be positive integers. Prove that there exists a positive integer 
such that for every odd integer 
,
are all greater than 
Y by drhong, galaxy_kitty, Chaiataops, dolphinday, GeoKing, ihatemath123, coolbluealan, bjump, Mathkiddie, gumballtreetopper, zhoujef000, jjljl1121, SparkyMathShark, numbertheory97, Sedro, vrondoS, centslordm, dragonwarrior20, megarnie, OronSH, impromptuA, Yiyj1, MathJams, Rounak_iitr, bronzetruck2016, ApraTrip, jkim0656
The International Math Competition (IMC) is essentially the elementary and middle school equivalent of the IMO, with individual and team rounds featuring both short-answer and proof-based problems. See past problems here.
Team USA is looking for 6th graders and below with AIME qualification or AMC 8 DHR (or equivalent), and for 9th graders and below with JMO or Mathcounts Nationals qualification. If you think you meet said criteria, fill out the initial form here.
Here are a couple quick links for further information:
Team USA is looking for 6th graders and below with AIME qualification or AMC 8 DHR (or equivalent), and for 9th graders and below with JMO or Mathcounts Nationals qualification. If you think you meet said criteria, fill out the initial form here.
Here are a couple quick links for further information:
- Dr. Tao Hong's website, which contains a detailed recap of the 2024 competition (and previous years'), as well as Team USA's historical results. (You may recognize a couple names... @channing421 @vrondoS et al.: back me up here
) - My journal, which gives an insider's perspective on the camp
This post has been edited 1 time. Last edited by peace09, Aug 13, 2024, 2:41 PM
(So i was really confused why elementary and middle schoolers can join)
im cooked
