An alternating series converges if both of the conditions are satisfied. What are these two conditions?
A. The limit of the series to infinity is not equal to zero and the series is a decreasing sequence.
B. The limit of the series to infinity is zero and the series is an increasing sequence.
C. The limit of the series to infinity is not zero and the series is an increasing sequence.
D. The limit of the series to infinity is zero and the series is a decreasing sequence.
Answer:B
An alternating series converges if both of the conditions are satisfied. What are these two conditions?
A. The limit of the series to infinity is not equal to zero and the series is a decreasing sequence. B. The limit of the series to infinity is zero and the series is an increasing sequence. C. The limit of the series to infinity is not zero and the series is an increasing sequence. D. The limit of the series to infinity is zero and the series is a decreasing sequence.