Answer:
what
Step-by-step explanation:
what figure
An alternating series

converges if

is monotonic and

as

. Here

.
Let

. Then

, which is positive for all

, so

is monotonically increasing for

. This would mean

must be a monotonically decreasing sequence over the same interval, and so must

.
Because

is monotonically increasing, but will still always be positive, it follows that

as

.
So,

converges.
Answer:
it just says PDF won't let me download I. sorry
Answer:
A
Step-by-step explanation: