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Let a_{0} = 1994 and a_{n + 1} = \frac {a_{n}^{2}}{a_{n} + 1} for each nonnegative integer n. Prove that 1994 - n is the greatest integer less than or equal to a_{n}, 0 \leq n \leq 998

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#NaslovOznakeRj.KvalitetaTežina
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