# Thread: Sequence - Converge or Diverge?

1. ## Sequence - Converge or Diverge?

Consider the series inf E n=1 (e^n)/(3^(n-1). Does this series converge or diverge? If the series converges, find its sum. Give the exact value and an approximation rounded to three decimal places after the decimal point.

I just keep going around in circles with this problem.

2. If You consider that the 'general term' can be written as...

$a_{n}= e\cdot (\frac{e}{3})^{n-1}$ (1)

... You can conclude that it is a 'geometrical series'...

Kind regards

$\chi$ $\sigma$