(1 point) Test each of the following series for convergence by either the Comparison Test or the Limit Comparison Test. If at least one test can be applied to the series, enter CONV if it converges or DIV if it diverges. If neither test can be applied to the series, enter NA. (Note: this means that even if you know a given series converges by some other test, but the comparison tests cannot be applied to it, then you must enter NA rather than CONV.) 5n - n' + 3,n CONV 1. n-1 8n8 - n2 + 2 cos(n) vn NA 2. M 3n + 6 cos' (n) vn CONV 3. n 1 n2 (-1)n NA 4. 8n 3n2 CONV 5. n n' + 63. @=/ points LarCalcif 0.5.035. My Notes O Ask Your Teacher Use the Alternating Series Remainder Theorem to determine the smallest number of terms required to approximate the sum of the series with an error of less than 0.901. 1 =1 Need Help? Witch Talk to a Tutor 4. Q u points | Previous Areers LarCuc11 9.5014 My Notes O Ask Your Trichair Determine whether the series converges absolutely or conditionally, or diverges. o converges conditionally converges absolutely D emerges Need Help? Talk Cia Telar2-20 Test the series for convergence or divergence. with - + WIN - DIN +- -. 3. - MAIN + + 10 + 4. 13 + 6 5. (-1) "-1 (-1) "-1 * = 1 2n + 1 6. In(n + 4) 3n - 1 n 7. > (-1)" 8. > (-1)" 2n + 1 Vn3 + 2 Vn 9. > (-1)e 10. > (-1)" 2n + 3 11. E (-1 )#+1 12. > (-1 )"tine-" n' + 4 #-1 13. > (-1)"-le2 14. > (-1)" -arctan n sin(n + 2 ) T n COS NTT 15. 16. 1 + an n=1 2 m 17. E (-1)" sin () 18. > (-1)" COS 1=1 19. > (-1)* n 20. > (-1)" (Vn + 1 - vn) n!Comparison / Limit Comparison Test Determine if the following series converge or diverge. 00 2 sin 2 (1-n 4. n=1 n* + 6 Un+ + 3 5. n2 - 7 cos n 2n2 -5n+9 6. n=2 3-7n+nT. @ @1 points | Previous Answers LerCalcETS 9.1.044. Determine the convergence or divergence of the sequence with the given oth term. If the sequence converges, find its limit. (If the quantity diverges, enter DIVERGES.) X Need Help? Master M Talk to a Tutor Q -41 points LarCalcETS 9, 1.052. Write an expression for the oth term of the sequence. (Your formula should work for n = 1, 2, . . ..) 2 3 .4' 4. 5 5 : 6 6 .7