find the remainder when 1^2013 + 2^2013 + 3^2013 + .........2012^2013 is divided by 2013
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Remainder is o
1^2013+2^2013+...+2012^2013
={1^2013+2012^2013}+{2^2013+2011^2013}+....
So th numbers are of the form a^n+b^n so they are divisible by a+b when n is odd
1^2013+2^2013+...+2012^2013
={1^2013+2012^2013}+{2^2013+2011^2013}+....
So th numbers are of the form a^n+b^n so they are divisible by a+b when n is odd
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