设数列{an},{bn}都是正项等比数列,Sn,Tn分别为数列{lgan}与{lgbn}且Sn/Tn=n/2n+1,则lga5/lgb5=?答案是9/19
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设数列{an},{bn}都是正项等比数列,Sn,Tn分别为数列{lgan}与{lgbn}且Sn/Tn=n/2n+1,则lga5/lgb5=?答案是9/19设数列{an},{bn}都是正项等比数列,Sn
设数列{an},{bn}都是正项等比数列,Sn,Tn分别为数列{lgan}与{lgbn}且Sn/Tn=n/2n+1,则lga5/lgb5=?答案是9/19
设数列{an},{bn}都是正项等比数列,Sn,Tn分别为数列{lgan}与{lgbn}且Sn/Tn=n/2n+1,则lga5/lgb5=?
答案是9/19
设数列{an},{bn}都是正项等比数列,Sn,Tn分别为数列{lgan}与{lgbn}且Sn/Tn=n/2n+1,则lga5/lgb5=?答案是9/19
数列{an},{bn}都是正项等比数列,通项分别为q^(n-1),p^(n-1),则数列{lgan}与{lgbn}通项为(n-1)lgq和(n-1)lgp是等差数列,Sn=(n-1)²/2*lgq,Tn=(n-1)²/2*lgp,Sn/Tn=lgq/lgp=n/2n+1,则lga5/lgb5=5/11
设数列{an},{bn}都是正项等比数列,Sn,Tn分别为数列{lgan}与{lgbn}且Sn/Tn=n/2n+1,则lga5/lgb5=?答案是9/19
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正项等比数列{an}前n项和记为Sn正项等比数列{an}前n项和记为Sn,满足a2a4=1,S3=13,设bn=log3(an) 求:(1)求证{bn}是等差数列 (2)数列{bn}的通项 (3)数列{|bn|}的前n项和
已知正项数列{an},{bn}满足:对任何正整数n,都有an,bn,a(n+1)成等差数列,bn,a(n+1),b(n+1)成等比数列,且a1=10,a2=15求证:数列(根号Bn)是等差数列求数列{an},{bn}通用公式设Sn=1/(a1)+1/(a2)+1/(a3)+.1/(an)如果
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