Question

Test the series ? 8^n / (-5)^(2+n) for convergence. Select one: The series is convergent by ratio test or root test The series is divergent by geometric series test. The series is divergent by p-series test. The series is convergent by geometric series test. The series is divergent by ratio test or root test The series is convergent by p-series test. The series is divergent by base (nth-term) divergence test. The series is convergent by alternative series test.

          Test the series ? 8^n / (-5)^(2+n) for convergence.

Select one:
The series is convergent by ratio test or root test
The series is divergent by geometric series test.
The series is divergent by p-series test.
The series is convergent by geometric series test.
The series is divergent by ratio test or root test
The series is convergent by p-series test.
The series is divergent by base (nth-term) divergence test.
The series is convergent by alternative series test.

Test the series ? 8^n / (-5)^(2+n) for convergence.

Select one:
The series is convergent by ratio test or root test
The series is divergent by geometric series test.
The series is divergent by p-series test.
The series is convergent by geometric series test.
The series is divergent by ratio test or root test
The series is convergent by p-series test.
The series is divergent by base (nth-term) divergence test.
The series is convergent by alternative series test.

Added by Manuel S.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Madhur L

05/02/2023

Step 1

First, let's write down the series: $$\sum_{n=1}^{\infty} (-5)^2 + n$$ Now, let's analyze the series: Show more…

Show all steps

Thanks for your feedback!

Test the series Σ 8^n / (-5)^(2+n) for convergence. Select one: The series is convergent by ratio test or root test. The series is divergent by geometric series test. The series is divergent by p-series test. The series is convergent by geometric series test. The series is divergent by ratio test or root test. The series is convergent by p-series test. The series is divergent by base (nth-term) divergence test. The series is convergent by alternative series test.