Hello, I'm having trouble understanding the strategy for solving this problem.I know the answer is that it converges by the Alternating Series Test. I realize that for this to happen, two things must be true: (1.) The limit of "a sub n" must equal 0, and (2.) "a sub (n+1)" must be less than or equal to "a sub n". I found the limit to be equal to 0 but I don't know how to find whether "a sub (n+1)" is less than or equal to "a sub n".Could someone please explain the steps to this?

Determine whether the alternating series > (- 1)n+1 Vn + 1 converges or diverges. n + 3 n = 1 . . . Choose the correct answer below and, if necessary, fill in the answer box to complete your choice. O A. The series does not satisfy the conditions of the Alternating Series Test but converges because it is a p-series with p = O B. The series does not satisfy the conditions of the Alternating Series Test but diverges by the Root Test because the limit used does not exist. O C. The series does not satisfy the conditions of the Alternating Series Test but diverges because it is a p-series with p = O D. The series does not satisfy the conditions of the Alternating Series Test but converges because it is a geometric series with r= O E. The series converges by the Alternating Series Test