An=1/n^2 Bn=A1+A2.+An lim Bn=?n趋于无穷
已知{an}{bn}都是公差不为0的等差数列.且lim(n趋近无穷)an/bn=2.求lim(n趋近无穷)(a1+a2+
lim(n->无穷)[(3n^2+cn+1)/(an^2+bn)-4n]=5
已知数列{an}和{bn}满足关系式:bn=a1+a2+a3+...+an/n(n属于N*) (1)若bn=n^2,求数
已知数列{an}满足a1=1,a2=2,an+2=(an+an+1)/2,n∈N*.令bn=an+1-an,证明{bn}
等差数列{an},{bn}的前n项和分别为An,Bn,切An/Bn=2n/3n+1,求lim(n→∞)an/bn
数列{an}和{bn}中,a1=1,a2=2,an>0,bn=根号(an*a(n+1))(n为正整数),且{bn}是以q
已知数列{an}{bn}满足a1=1,a2=3,b(n+1)/bn=2,bn=a(n+1)-an,(n∈正整数),求数列
已知数列an,bn满足a1=1,a2=3,(b(n)+1)/bn=2,bn=a(n+1)-an,(n∈正整数)
a1=1,a2=2,an+2=(an+an-1)/2,n∈N+,(1)令bn=an+1-an,证明bn是等比数列
lim an =0 (n->无穷) 求证 lim(a1+a2+...+an)/n=0 (n->无穷)
极限证明题,设lim an=a(n趋于正无穷),lim bn=b(n趋于正无穷).用E-N法证明:lim(a0*bn+a
已知数列{An}与{Bn}都是公差不为零的等差数列,且limAn/Bn=2,求lim(A1+A2+……+An)/(n*B