It is given, Sn​=2n2+nSn−1​=2(n−1)2+(n−1)Sn−1​=2n2−3n+1Tn​=Sn​−Sn−1​=2n2+n−2n2+3n−1=4n−1Tn​=4n−1 The terms are 3,7,11,15,19,23,27,…. 27 is the first term in the series divisible by 9 . 27 is the 7 th term. Therefore, the least possible value of n is 7 . The answer is option C.