设数列{an}前n项和为sn,sn=a1(3^n-1)/2(n>=1),且a4=54,则a1=
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设数列{an}前n项和为sn,sn=a1(3^n-1)/2(n>=1),且a4=54,则a1=
设数列{an}前n项和为sn,sn=a1(3^n-1)/2(n>=1),且a4=54,则a1=
设数列{an}前n项和为sn,sn=a1(3^n-1)/2(n>=1),且a4=54,则a1=
S4-S3=a4=a1(3^4-3^3)/2
a1=2
数列{an},中,a1=1/3,设Sn为数列{an}的前n项和,Sn=n(2n-1)an 求Sn
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设数列【An】的前n项和为Sn,A1=10,An+1=9Sn+10.设Bn=lgAn,求证数列【Bn】为等差数列
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设Sn是数列an的前n项和,已知a1=1,an=-Sn*Sn-1,(n大于等于2),则Sn=
设数列{an}前n项和为sn,sn=a1(3^n-1)/2(n>=1),且a4=54,则a1=
设数列{an}的前n项和为sn,sn=a1(3^n-2)/2(n≥1),a4=54,则a1=
已知Sn是数列an的前n项和,an的通向公式为2n 设Tn=(Sn/Sn+1) +( Sn+1/Sn)-2设数列{an}的前项和为sn,a1=2,点(Sn+1,Sn)在直线(X/n+1)-(y/n)=1(n是正整数,1.求an的通项公式;2 .设Tn=(Sn/Sn+1) +( Sn+1/Sn
设数列{an}的前n项和为Sn,数列{Sn}的前n项和为Tn,满足Tn=2Sn-n^2,n∈N*.求a1的值以及an的通项公式.