1. Calculate the rst 10 terms (starting with n = l) of the sequence or = 2. a2 = 3. and. for n 2 3.011 = and - arr2. 2. State whether the sequence converges or diverges. If the sequence converges, nd its limit. 3 '1 2n3+3n-4 (a) {(1+;)} 0 {1+.=.2....} 3. Represent the repeating decimal as a series using the sigma notation. Solution using other method will not receive credit. 0432432432432. .. 4. Does the series deniter diverge by the n\"ll Term Test? If not, what can we conclude? i In( 11) 1: n=1 m 5n33n3+4 5, Determine whether the innite series Elam converges OI' diverges. 6. Rewrite the geometric series using the sigma notation and calculate the value of the sum. 3 9 27 81 1++E+++m