1,在數列{an}中,an+1 = c*an ,(c<>0,常數),且Sn = 3^n +k.則k=?2,等比數列中{an},公比q=2,前99項和S99=56,則a3+a6+a9+.....a99的值是?3,已知數列{an}的前幾項和Sn=1+m*an(m為常量,m<>1).則an=?4,已知f(x)=根號下(2x^2 +1 ),數列{an},a1=1.當n大于等于2時,有an=f(an-1).(1)求an.(2)若b1=2/(a1+a2),b2=2^2/(a2+a3),b3=2^3/(a3+a4)...bn=2^n/(an+an+1),求b1+b2+...+bn.5,已知數列{an}滿足2Sn^2=2*an*Sn-an(n大于等于2),a1=2,求an,Sn.
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