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Find the sum of all products of two distinct naturals, neither exceeding 2015. [closed]
Find the sum
$$(1\cdot2)+(1\cdot3)+(1\cdot4)+\cdots+(1\cdot2015)+(2\cdot3)+(2\cdot4)+\cdots+(2\cdot2015)+\cdots+(2014\cdot2015)$$
any help? I tried with telescope but got nothing