Posted by **Anonymous** on Saturday, October 29, 2011 at 11:10pm.

Given that ∑(n=1 to inf) 1/(n^2) = (pi^2)/6, find the value of ∑(n=1 to inf) ((5n^2+6n+3)/((n^2)((1+n)^2))).

## Answer this Question

## Related Questions

- statistics - I'm trying to work through the proof for SST = SSM + SSE MEAN = &#...
- Calculus - Suppose that f(x), f'(x), and f''(x) are continuous for all real ...
- calculus - Find the value of the constant C that makes the following function ...
- math pre calculus - Let A=(-2,INF] and B=(2,INF). FIND: a.)AUB b.)A (UPSIDE ...
- Math - ∑(x+y) c. ∑(x+∑(y)) d. ∑x+ ∑y e. ∑(x...
- Calculus (Please Check) - Show that the equation x^5+x+1 = 0 has exactly one ...
- Calculus - Find a series ∑a_n for which ∑(a_n)^2 converges but &#...
- Math - Mathematical Induction - 3. Prove by induction that∑_(r=1)^n▒...
- Calculus - This integral does not converge using the normal (Leibniz) ...
- CALCULUS - 6. f(x)= 12x^5 + 30x^4 - 160x^3 +4 For this function there are four ...

More Related Questions