Asked by bcruga
Given the series 1,2,3,4,5,10,20,40,80,..... which starts as an arithmetic series for the first five terms and then follows geometric series. It can be proved by strong induction that any positive integer can be written as a sum of distinct numbers of this series.
Has to be solved using strong induction. How do you do this??
Has to be solved using strong induction. How do you do this??
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