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$47$-smooth Triangular Numbers

 Published on Sunday, 11th December 2016, 07:00 am and solved by 1181
Difficulty: Level 18 [48%]

Problem 581

A number is $p$-smooth if it has no prime factors larger than $p$.
Let $T$ be the sequence of triangular numbers, i.e. $T(n)=n(n+1)/2$.
Find the sum of all indices $n$ such that $T(n)$ is $47$-smooth.



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