What is the 50th term of the fibonacci sequence?
By the Binet's formula:
f50=15[(1+5)50−(1−5)50]=12,586,269,025.f_{50}=\frac{1}{\sqrt{5}}[(1+\sqrt{5})^{50}-(1-\sqrt{5})^{50}]=12,586,269,025.f50=51[(1+5)50−(1−5)50]=12,586,269,025.
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