I cannot solve this infinite series by any means using polynomial ascending power expansions...
$$1+\sum_{i=1}^\infty(1/2)^i \prod_{k=1}^i\frac{3k-1}{3k}$$ Could somebody help me?
I cannot solve this infinite series by any means using polynomial ascending power expansions...
$$1+\sum_{i=1}^\infty(1/2)^i \prod_{k=1}^i\frac{3k-1}{3k}$$ Could somebody help me?