Sn=2n/n+1 ,Sn=1+1/1+2+1/1+2+3+...1/1+2+3..n这个数学归纳法当n=k+1时,Sk+1=(2k/k+1) + (1/1+2+3...
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Sn=2n/n+1,Sn=1+1/1+2+1/1+2+3+...1/1+2+3..n这个数学归纳法当n=k+1时,Sk+1=(2k/k+1)+(1/1+2+3...Sn=2n/n+1,Sn=1+1/1
Sn=2n/n+1 ,Sn=1+1/1+2+1/1+2+3+...1/1+2+3..n这个数学归纳法当n=k+1时,Sk+1=(2k/k+1) + (1/1+2+3...
Sn=2n/n+1 ,Sn=1+1/1+2+1/1+2+3+...1/1+2+3..n这个数学归纳法当n=k+1时,Sk+1=(2k/k+1) + (1/1+2+3...
Sn=2n/n+1 ,Sn=1+1/1+2+1/1+2+3+...1/1+2+3..n这个数学归纳法当n=k+1时,Sk+1=(2k/k+1) + (1/1+2+3...
分母=(n+1)*n/2
1/((n+1)*n/2)=2/(n+1)n=2/n-2/(n+1)
Sn从第2项开始单数项和后一双数项可约
sn=2/1-2/(n+1)=2n/(n+1)
数学归纳法
Sk+1=2k/(k+1)+1/(1+2+...+k+k+1)=2k/(k+1)+2/(k+1)-2/(k+2)=2(k+1)/(k+2)=2(k+1)/((k+1)+1)
同样.
Sn=3+2^n Sn-1=3+2^(n-1).则Sn-Sn-1=?
an=n(n+1) 求sn
an是等差数列,求lim (Sn+Sn+1)/(Sn+Sn-1)lim (Sn+Sn+1)/(Sn+Sn-1)=[n(n+1)/2+(n+1)(n+2)/2]/[n(n+1)/2+n(n-1)/2]=(2n²+4n+2)/2n²=1+2/n+1/n²我就想知道第一步怎么来的
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