Hello, Please answer the following attached Calculus question correctly and show all your work. Please use the attached Integral test, to correctly solve the problem.*Also when you find the solution, please plug the answer into the following sentence frame as a conclusion.Sentence Frame: By the ________ test, the series _________ is _divergent or convergent____________.*If you actually solve the question correctly, fill out the above sentence correctly, and show all of your work, I will 100% leave a thumbs up for you. Thank you. Assume f(n) = an, andf(x) is positive, decreasing andcontinuous on [1, 0).Use the integral test if the integral is easy to evaluate.The integral is always an improper integral, soINTEGRAL TEST%3Df f(x)dx is convergent (divergent), then(for series withpositive terms)La, is also convergent (divergent).f(x)dx = lim [ f(x)dx.n=1 1) Use the Integral Test to determine whether the series >is convergent or divergent.2n=1 n´ +1Please use the attached Integral Test to correctly Solve the problem. Show all your work .*Also when you find the solution, please plug the answer into this followingsentence frame as a conclusion.Sentence Frame: By theis_divergent or convergent_test, the series+1n=1Thank you.

Answered: Image /qna-images/answer/d9f946a2-e7c6-40ba-9ea2-cfc000e349d8.jpg

8. 1) Use the Integral Test to determine whether the series is convergent or dive n' +1 n=1 Please use the attached Integral Test to correctly Solve the problem. Show all your work . *Also when you find the solution, please plug the answer into this following sentence frame as a conclusion. n Sentence Frame: By the is_divergent or convergent_ test, the series n=1 N¯ +1 Thank you.

8. 1) Use the Integral Test to determine whether the series is convergent or dive n' +1 n=1 Please use the attached Integral Test to correctly Solve the problem. Show all your work . *Also when you find the solution, please plug the answer into this following sentence frame as a conclusion. n Sentence Frame: By the is_divergent or convergent_ test, the series n=1 N¯ +1 Thank you.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.3: Geometric Sequences

Problem 49E

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