∑nr=1(∑r−1k=0nCr rCk 2k) is equal to
4n – 3n
4n – 3n + 1
4n – 3n – 1
4n – 3n + 2
∑nr=1 nCr (∑nk=0 rCk 2k−2n) ∑nr=1 nCr 3n−2n=4n−3n
The sum of 'r' terms of an AP is (2r2+3r). Find its nth term.