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Mathematics, 26.11.2019 19:31 mhuang35
Prove, by mathematical induction, that f 0 + f 1 + f 2 + β― + f n = f n + 2 β 1 , f0+f1+f2+β―+fn=fn+2β1, where f n fn is the n nth fibonacci number ( f 0 = 0 , f0=0, f 1 = 1 f1=1 and f n = f n β 1 + f n β 2 fn=fnβ1+fnβ2).
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Prove, by mathematical induction, that f 0 + f 1 + f 2 + β― + f n = f n + 2 β 1 , f0+f1+f2+β―+fn=fn+2β...
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