Select the First Correct Reason Why the Given Series Converges.

Select the FIRST correct reason why the given series converges. N 1 n e n 2 A.


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None of the above 00.

. å n 1 n 1 32 1 n 32n 3. Comparison with a convergent p-series E. Comparison with a divergent p series F Diverges by limit comparison test G.

å n 1 1 n 3n 5 6. Convergent geometric series B. N 1 sin 2 3 n n 2.

None of the above 28 2 102n sin 4n n2 ly Zn 3 1 -ly Ine n8 COsT nr 1y Vn n 2. Select the FIRST correct reason why the given series converges. С n2 nlnn 2 n2 n A 2Σ 7T n1 oo d n1 וח E n 3.

None of the above 721 na 00 T1 1. Diverges because the terms dont have limit zero B. Convergent geometric series B.

å n 1 n2 n n4 7 5. å n 1 p e n 2. Comparison with a convergent p series.

Diverges by alternating series test Inn 1. Calculus questions and answers. Converges by alternating series test.

Alternating Series Test E. Comparison or Limit Comparison with a geometric or p series D. 1 point Select the FIRST correct reason why the given series diverges.

Convergent p series C. Comparison or Limit Comparison with a geometric or p series D. Select the FIRST correct reason why the given series converges.

Divergent p series D. A n 1 n 1. Comparison with a convergent p-series E.

Select the first correct reason why the given series converges. Convergent geometric series B. Converges by alternating series test e 1.

Select the FIRST correct reason why the given series converges. Convergent geometric series B. N1 cos nπln 6n f 4.

Converges by alternating series test. Convergent geometric series b. Convergent geometric series B.

6 points Select the FIRST correct reason why the given series converges. Convergent geometric series B. N1cos nπln 2n 2.

Problem 14 1 pt Select the FIRST correct reason why the given series converges. Convergent p series C. Comparison or Limit Comparison with a geometric or p series D.

Diverges by alternating series test 1. Convergent geometric series B. Convergent p series C.

Convergent p series c. Converges by alternating series test. Comparison or Limit Comparison with a geometric or p series Alternating Series Test E.

Select the first correct reason why the given series converges. Divergent p series D. Diverges because the terms dont have limit zero B.

Select the FIRST correct reason why the given series converges. Convergent geometric series B. Divergent geometric series C.

Converges by alternating series test sin3n 2 n 1 1 Ine cosnT l In4n 002 4 n1 2n 6. N 1 1 n ln. Up to 256 cash back Select the FIRST correct reason why the given series converges.

Convergent p series C. N 1 1 n n A. Converges by alternating series test.

Comparison or limit comparison with a geometric or p series d. Comparison or Limit Comparison with a geometric or p series. Convergent geometric series B.

Convergent geometric series B. 1 pt Select the FIRST correct reason why the given se-ries converges. Convergent p series C.

Comparison with a convergent p-series. Converges by alternating series test n1 00 3. Select the first correct reason why the given series converges.

Comparison or Limit Comparison with a geometric or p series. 721 -1 5n 3 cosnn 5. Converges by limit comparison test F.

Convergent geometric series B. Select the first correct reason in the order listed below why the given series converges. Converges by limit comparison test F.

Comparison of Limit Comparison with a geometric or p series. 6 points Select the FIRST correct reason why the given series converges. Converges by alternating series test 00 - 1.

Convergent p series C. Converges by alternating series test 1. Comparison with a convergent p-series.

Comparison or Limit Comparison with a geometric or p series D. Comparison with a convergent p series E. Convergent geometric series B.

N1n2ln nn29n f 3. å n 1 sin2 5n n2. Be sure to think about how you might simplify each general term before you decide on your answer.

Comparison with a divergent p series F Diverges by limit comparison test G. Up to 256 cash back Select the FIRST correct reason why the given series diverges A. Comparison or Limit Comparison with a geometric or p series D.

Converges by limit comparison test. Convergent p series C. Converges by limit comparison test F Converges by alternating series.

Select the FIRST correct reason why the given series converges. Divergent geometric series C. Comparison or Limit Comparison with a geometric or p series D.

Select the FIRST correct reason why the given series converges. Alternating Series Test E. Convergent geometric series B.

Convergent geometric series Convergent p-series Comparison or Limit Comparison with a geometric or p-series Converges by alternating series test. 1 point Select the FIRST correct reason why the given series converges. Na n - 5 va 2.

Convergent p series C. Select the FIRST correct reason why the given deries converges. Convergent geometric series B.

Convergent p series C. N 9 2Σ n4 - 9 n 148 3. å n n1 n1 n ån 7 4.

Point Select the FIRST correct reason why the given series converges A. Converges by limit comparison test f. Select the FIRST correct reason why the given series converges.


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