2015 Sum Sequences

We can represent the number \(2014\) in various ways as the sum of positive consecutive integers:



The sum of consecutive integers with the highest number of terms that result in \(2014\) is:


We need to add up \(53\) consecutive numbers to get \(2014\).

What is the highest number of positive consecutive integers that we can add to get \(2015\).


Problem Loading...

Note Loading...

Set Loading...