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If an=r=0n1 nCr, then r=0nr nCr  equals:

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a
n2an
b
n4an
c
nan
d
(n−1)an

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detailed solution

Correct option is A

Let bn=∑r=0n r nCr=∑r=0n n−r nCn−r=∑r=0n n−r nCr⇒ 2bn=∑r=0n r+(n−r) nCr=n∑r=0n 1 nCr=nan⇒ bn=n2an


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