Question

Determine if the following series converges or diverges. Give a reason for your answer. ?_{n=1}^{?} (1/n) / ((ln(7n)) * sqrt(ln^2(7n) - 1)) Choose the correct answer below. A. The Integral Test shows that the series diverges. B. The series converges because it is a geometric series with |r| < 1. C. The nth-Term Test for Divergence shows that the series diverges. D. The series diverges because it is a geometric series with |r| >= 1. E. The Integral Test shows that the series converges. F. The series converges because it is a p-series series with p > 1. G. The series diverges because it is a p-series series with p <= 1.

          Determine if the following series converges or diverges. Give a reason for your answer.

?_{n=1}^{?} (1/n) / ((ln(7n)) * sqrt(ln^2(7n) - 1))

Choose the correct answer below.

A. The Integral Test shows that the series diverges.
B. The series converges because it is a geometric series with |r| < 1.
C. The nth-Term Test for Divergence shows that the series diverges.
D. The series diverges because it is a geometric series with |r| >= 1.
E. The Integral Test shows that the series converges.
F. The series converges because it is a p-series series with p > 1.
G. The series diverges because it is a p-series series with p <= 1.

Determine if the following series converges or diverges. Give a reason for your answer.

?n=1^? (1/n) / ((ln(7n)) * sqrt(ln^2(7n) - 1))

Choose the correct answer below.

A. The Integral Test shows that the series diverges.
B. The series converges because it is a geometric series with |r| < 1.
C. The nth-Term Test for Divergence shows that the series diverges.
D. The series diverges because it is a geometric series with |r| >= 1.
E. The Integral Test shows that the series converges.
F. The series converges because it is a p-series series with p > 1.
G. The series diverges because it is a p-series series with p <= 1.

Added by David R.

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