*归海木心*工作室 QQ:634102564
∵ f (
12)= f (n ·12n) = f (12n+(n-1)·12n) = f (12n) · f ((n-1)·12n)
= f (1112n) · f (2n) · … ·f (2n)
= [ f (1n
2n)],
1 f (1) = a22,
1∴ f (1) = a2n2n.
∵ f (x)的一个周期是2,
1∴ f (2n+12n) = f (12n),因此an = a2n, ∴ lim?lna1n??n??limn??(
2nlna) = 0.
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