Posted by **Cole** on Tuesday, June 18, 2013 at 10:24pm.

By recognizing each series below as a Taylor series evaluated at a particular value of x, find the sum of each convergent series.

A) 1+5 + (5^2)/(2!)+(5^3)/(3!)+(5^4)/(4!)+...+ (5^k)/(k!)+...=

B) 1-(2^2)/(2!)+(2^4)/(4!)-(2^6)/(6!)+...+((-1)^(k)2^(2k))/((2k)!) +...=

## Answer This Question

## Related Questions

- Calculus - Taylor #2 - Find the Taylor series for f(x) centered at the given ...
- trig - for the geometric series shown, state whether the series in convergent. ...
- Calculus 2 (Series - Convergent or Divergent?) - Can someone show me a step by ...
- trig - for the geometric series shown, state whether the series in convergent. ...
- calculus - With power series, is an endpoint convergent if you plug it back into...
- calculus - for each series determine if the series is absolutely convergent and...
- calculus - for each series determine if the series is absolutely convergent and ...
- Calc 2 taylor series - use the definition of a taylor series to find the Taylor ...
- calculus - determine whether the series is convergent if so find sum it is the ...
- calculus - Another problem: determine whether the series is convergent if so ...

More Related Questions