lim n→∞ [(n+1)^4/5^(n+1)]/[n^4/5^n]为何等于1/5,
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limn→∞[(n+1)^4/5^(n+1)]/[n^4/5^n]为何等于1/5,limn→∞[(n+1)^4/5^(n+1)]/[n^4/5^n]为何等于1/5,limn→∞[(n+1)^4/5^(
lim n→∞ [(n+1)^4/5^(n+1)]/[n^4/5^n]为何等于1/5,
lim n→∞ [(n+1)^4/5^(n+1)]/[n^4/5^n]
为何等于1/5,
lim n→∞ [(n+1)^4/5^(n+1)]/[n^4/5^n]为何等于1/5,
原式=lim n→∞((n+1)/n)^4/5
lim n→∞((n+1)/n)=1
所以原式=1/5
用数列极限证明lim(n→∞)(n^-2)/(n^+n+1)=1中证明如下:lim(n→∞)3n+1/5n-4
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