olymmath

BALKAN 1990 Problem 1

  • Paper

The sequence (an)n≥1(a_{n})_{n\geq 1} is defined by a1=1,a2=3a_{1} = 1, a_{2} = 3 , and an+2=(n+3)an+1−(n+2)an,∀n∈Na_{n + 2} = (n + 3)a_{n + 1} - (n + 2)a_{n}, \forall n \in \mathbb{N} . Find all values of nn for which ana_{n} is divisible by 1111 .

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