SOLUTION: prove that (n 0) + (n 1) + (n 2) + ... + (n k) = 2^n is true using mathematical induction. note that (n k) is a falling factorial, and that n is a positive integer.

Algebra ->  Sequences-and-series -> SOLUTION: prove that (n 0) + (n 1) + (n 2) + ... + (n k) = 2^n is true using mathematical induction. note that (n k) is a falling factorial, and that n is a positive integer.      Log On


   



Question 1158365: prove that (n 0) + (n 1) + (n 2) + ... + (n k) = 2^n is true using mathematical induction.
note that (n k) is a falling factorial, and that n is a positive integer.

Answer by Shin123(626) About Me  (Show Source):
You can put this solution on YOUR website!
Duplicate. I solved it here.