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Q9

NATMarks unknown

The Fibonacci sequence {f1,f2,f3…fn}\{f_1, f_2, f_3 \ldots f_n\} is defined by the following recurrence:

fn+2=fn+1+fn,n≥1;f2=1:f1=1f_{n+2} = f_{n+1} + f_n, n \geq 1; f_2 =1:f_1=1

Prove by induction that every third element of the sequence is even.

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