# Bashing Telescope

Algebra Level 5

$\large\sum_{n=1}^{24}\frac{7n^{3}+41n^{2}+88n+72}{n^{5}+10n^{4}+35n^{3}+50n^{2}+24n}$ If the value of the above expression is in the form of $$\dfrac{A}{B}$$, where $$A,B$$ are positive coprime integers then find the value of $$A+B$$.

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