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Let f 0 , f 1 , f 2 , . . . be the Fibonacci sequence defined as f 0 = 0, f 1

Let f0, f1, f2, . . . be the Fibonacci sequence defined as f0 = 0, f1 = 1, and for every k > 1, fk = fk-1 + fk-2.

Use induction to prove that for every n ? 0, fn ? 2n-1 . Base case should start at f0 and f1. For the inductive case of fk+1 , youll need to use the inductive hypothesis for both k and k ? 1.

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