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[" 38.Prove that "1^(2013)+2^(2013)+3^(2...

[" 38.Prove that "1^(2013)+2^(2013)+3^(2013)+...+2011^(2013)+2012^(2013)],[" is divisible by 2013."]

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Find the remainder when 1^(2013)+2^(2013)+3^(2013)+...+2012^(2013) is divisible by 2013

Real root of the equation (x-1)^(2013)+(x-2)^(2013)+(x-3)^(2013)+.......+(x-2013)^(2013)=0 digits is :

Real root of the equation (x-1)^(2013) +(x-2)^ (2013) +(x-3)^ (2013)+……….+(x-2013)^(2013) =0 is a four digit number. Then the sum of the digits is :

Real root of the equation (x-1)^(2013) +(x-2)^ (2013) +(x-3)^ (2013)+……….+(x-2013)^(2013) =0 is a four digit number. Then the sum of the digits is :

int_(1)^(2013)[(x-1)(x-2)...(x-2013)]dx

int_(1)^(2013)[(x-1)(x-2)...(x-2013)]dx

int_(1)^(2013)[(x-1)(x-2)...(x-2013)]dx

The digit in the unit place of 17^(2013)+11^(2013)-7^(2013)