Answer:
Diverges; no sum
Step-by-step explanation:
This is comparable to:
[tex]\sum_{k=1}^\infty a \cdot r^{k-1}[/tex] where:
r is the common ratio and [tex]a[/tex] is the first term.
The series converges to:
[tex]\text{First term}\cdot \frac{1}{1-\text{common ratio}}[/tex]
if the ratio's absolute value is less than 1.
This is a geometric series.
The common ration is -1.04 .
The first term in the series is 0.001.
Since the absolute value of -1.04 is 1.04>1, the series diverges.
