since , T(1)=K (given)
T(2)=3T(1)+2K=5K
T(4)=3T(2)+4k=19K .... SO...on
putting these values in option 2...
T(1)= 3k nlog23 - 2kn (since nlog23 == 3log2n== 1)
=3*k*1 - 2k*1 == k
similarly,
T(2)= 3klog23 - 2kn ( 3log2n == 3)
= 3*k*3 - 2*k*2 = 5k
and so..on . so answer is B