(1 point) Use the limit comparison test to determine whether ∑n=12[infinity]an=∑n=12[infinity]5n +712n6+3 converges or diverges. (a) Choose a series ∑n=12[infinity]bn with terms of the form bn=1np and apply the limit comparison test. Write your answer as a fully reduced fraction. For n≥12, limn→[infinity]anbn=limn→[infinity] 1 n^5 (b) Evaluate the limit in the previous part. Enter [infinity] as infinity and −[infinity] as -infinity. If the limit does not exist, enter DNE. limn→[infinity]anbn = (c) By the limit comparison test, does the series converge, diverge, or is the test inconclusive?

mathpapa

step-by-step explanation:

answer: the proof is mentioned below.

step-by-step explanation:

since, given:   lines bc = ef

prove:   lines ac > ef

          statements                                           reason

1. bc=ef                                           1. given

2. ac= ab+bc                                 2. because b is the point between the  

                                                            line segment ac

3.   ac > bc                                       3. because if a line segment is equal to

                                                          the sum of two line segments then it is

                                                          always greater then each of these

                                                          individual line segments

4. ac > ef                                         4. by equality property.