Q.28 Let nCrnCr denote the number n!r!(n−r)!r!(n−r)!n!. Then for n=100n=100, the sum of the series 1−nC1+nC2−nC3+⋯+(−1)rnCr+⋯+(−1)nnCn1−nC1+nC2−nC3+⋯+(−1)rnCr+⋯+(−1)nnCn is (A) 0 (B) 1 (C) 2 (D) 1024 Quick Answer The given series is an alternating binomial […]





































































































































































































