I didn't find the shortlisted problems of $IMO-2011$ anywhere.I have only the contest problems and their solutions.
Can anyone of you please give me any link for this?
(Actually I'm not sure whether they've been published or not.)
Turzo
Shortisted Problems of IMO-2011
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Sazid Akhter Turzo
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sourav das
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Re: Shortisted Problems of IMO-2011
IMO 2011 shortlisted problems will be published after 2012 IMO
You spin my head right round right round,
When you go down, when you go down down......(-$from$ "$THE$ $UGLY$ $TRUTH$" )
When you go down, when you go down down......(-$from$ "$THE$ $UGLY$ $TRUTH$" )
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Tahmid Hasan
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Re: Shortisted Problems of IMO-2011
as far as i know (from some discussions of AOPS forum) all IMO team leaders are given that years SL problems and are allowed to use them in TST or for practice for IMO team members.sourav das wrote:IMO 2011 shortlisted problems will be published after 2012 IMO
বড় ভালবাসি তোমায়,মা
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Sazid Akhter Turzo
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Re: Shortisted Problems of IMO-2011
I agree with Tahmid vaia. Because probably in the last national camp, I've seen 'some' of them 'somewhere' but I'm not sure. 
Re: Shortisted Problems of IMO-2011
As far as I know, Mahbub sir do not use them outside Ext. Camp IMO TST or IMO camp mocks.Sazid Akhter Turzo wrote:I agree with Tahmid vaia. Because probably in the last national camp, I've seen 'some' of them 'somewhere' but I'm not sure.
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zadid xcalibured
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Re: Shortisted Problems of IMO-2011
last year in main camp we were given SL 2010 G1 and G5 in geometry exam.
Re: Shortisted Problems of IMO-2011
But not this year.zadid xcalibured wrote:last year in main camp we were given SL 2010 G1 and G5 in geometry exam.
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nafistiham
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Re: Shortisted Problems of IMO-2011
I wonder why it is prohibited to flush the SL out
\[\sum_{k=0}^{n-1}e^{\frac{2 \pi i k}{n}}=0\]
Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.
Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.
Re: Shortisted Problems of IMO-2011
কেউ যাতে কমন ফালাইতে না পারে 
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nafistiham
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Re: Shortisted Problems of IMO-2011
আমি ভাবতাম IMO এর longlist গুলার গসাগু 1 (কোন কমন নাই 
)
(কোন কমন নাই )\[\sum_{k=0}^{n-1}e^{\frac{2 \pi i k}{n}}=0\]
Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.
Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.