@@NeutrinoShockI feel the same way! If it weren't entitled IMO P5, just a random problem I came across, I would have solved it easily, does that make sense?😅
can I have your discord? I'm making an MO yt channel asw (it has like 1.2k subs rn) and i think it would be nice if we can collab sometime on some legendary problems like ISL 2017 C8 :D
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Did you enjoy the only geometry problem in this year's IMO? And yes Problem 5 is cooking right now ;)
I feel like this year's P5 was one of the easiest ones I've seen so far
@@NeutrinoShockI feel the same way! If it weren't entitled IMO P5, just a random problem I came across, I would have solved it easily, does that make sense?😅
thanks
@@NeutrinoShock And yet China lost 20 points on P5
Almost similar sol. Just acoording to ur configuration it the parallel tangents meet at Q, then i proved that AIQ is collinear rest was same
very nice and amazing solution!
you earned a subscribe.
rizztastic!
Day 4 for asking imo 2011 problem 2 day 1
Hahaha do check out 3blue1brown's video of that problem! I wont be able to do better than him so I hope to share other new and interesting problems!
Oh thank you for that
Beautiful
This question is so easy lol
I used a trigonometric approach and easily solved it (i suppose trigonometry is ok as well right?)
No way this is an IMO problem
Yes way!
How did we get that BXPQ is concyclic?
XQP = π - XQA
XBP + XQP = XQA + π - XQA = π
Therefore BXQP concyclic
@@mirkosaracino3208 thanks.
Lot of people will get 7
ai(from google) solved this i different way, do you mind presenting the soluyion and how it might come to a human mind
Check out the new video!
@@dedekindcuts3589 done immediately as u posted, was thinking to comment thank u for consideration but wasnt sure if u read my comment, anyway thank u
can I have your discord? I'm making an MO yt channel asw (it has like 1.2k subs rn) and i think it would be nice if we can collab sometime on some legendary problems like ISL 2017 C8 :D
I currently dont use discord!
This would be 🤩 celestia and Dedekindcut 🤩🤩