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The sum of the first n Fibonacci numbers with even indices
1 year ago
26
Episode 28.
The sum of the first n Fibonacci numbers with even indices.
Theorem. The sum of the first n Fibonacci numbers with even indices is equal to the (2n+1)-th Fibonacci number minus 1. $f_2+f_4+f_5+\ldots+f_{2n}=f_{2n+1}-1$.
The same video on YouTube:
https://youtu.be/oFrMANKkpHk
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