利用對數(shù)的換底公式得:an=log(n+1) (n+2)=log2 (n+2)/log2 (n+1)
a1•a2•a3•……ak
= [log2 3/log2 2]•[log2 4/log2 3] [log2 5/log2 4]•……log2 (n+2)/log2 (n+1)
=log2 (n+2)/ /log2 2
=log2(n+2)
n+2必須是2的n次冪,a1a2...ak才可以取到整數(shù)
企盼數(shù)的和=(4-2)+(8-2)+(16-2)+…………+(1024-2)
=2^2+2^3+…………+2^10-2*9
=2026.= =多了個(gè)謝。
an=log(n+1)(n+2),定義使a1a2...ak為整數(shù)的k叫企盼數(shù),求(1,2009)內(nèi)的k的和
an=log(n+1)(n+2),定義使a1a2...ak為整數(shù)的k叫企盼數(shù),求(1,2009)內(nèi)的k的和
數(shù)學(xué)人氣:367 ℃時(shí)間:2019-10-29 13:11:28
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