Now that's what I call a series! Number 2
Algebra
Level
4
\[ \large \sum_{m=1}^\infty \frac{ m^3 + (m^2+1)^2}{ (m^2+m)(m^4+m^2+1) } \]
If the series above can be expressed as \(\frac AB\) for coprime positive integers \(A\) and \(B\), find the value of \(A+ B\).
by
Aditya Tiwari