Question: Use the Limit Comparison Test to determine whether the series converges or diverges. 9n2 + 6n - 1 an n=1 n=1 ( n + 5)

 Use the Limit Comparison Test to determine whether the series convergesor diverges. 9n2 + 6n - 1 an n=1 n=1 ( n+ 5) 6 OO The comparison series is = where c =and p = np n=1 n: Then, lim an by is a

? v, therefore an ? by the Limit Comparison Test. n=1 n=1Usethe Limit Comparison Test to determine whether the series converges or diverges.\"0 saws-2\" Eat2W 71:1 00 CO The comparison series is E b\"= E aim1 where a = and r : 11.21 1221 .

Use the Limit Comparison Test to determine whether the series converges or diverges. 9n2 + 6n - 1 an n=1 n=1 ( n + 5) 6 OO The comparison series is = where c = and p = np n=1 n: Then, lim an by is a ? v, therefore an ? by the Limit Comparison Test. n=1 n=1Use the Limit Comparison Test to determine whether the series converges or diverges. \"0 saws-2\" Eat2W 71:1 00 CO The comparison series is E b\" = E aim1 where a = and r : 11.21 1221 . an Then, hm : n>oo bn 00 00 2: 5,1 is a ? v , therefore 2: an ? v by the Limit Comparison Test. Use the Limit Comparison Test to determine whether the series converges or diverges. GO GO . . . 1 The comparison series Is 2 b\" 2 C(np) where c and p n1 n1 (1 Then, lim n : \"fl>00 b\" 00 00 2 bn is a ? v , therefore 2 an ? v by the Limit Comparison Test. \":1 31:1 Use the Limit Comparison Test to determine whether the series converges or diverges. 00 00 4 EGHZZ 6n+3e" 71:1 00 DO The comparison series is E b : E arm1 where a = and r : n21 n21 . an Then, hm : mam ha 00 00 Z I)\" is a ? v , therefore 2 an ? v by the Limit Comparison Test. \":1 71:1

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