Inspired by Sambhrant Sachan

Calculus Level 5


The numerators \(g(n)\) are given by a linear recursion \(g(n)=ag(n-1)+bg(n-2)\) for \(n>2\), with \(g(1)=g(2)=1\).

Find the value of the series above, to three significant figures. Enter 0.666 if you come to the conclusion that the series fails to converge.

Bonus: What if the series is


ceteris paribus?



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