题目内容
已知数列{an}是首项a1=4,公比q≠1的等比数列,Sn是其前n项和,且
成等差数列.
(1)求公比q的值;
(2)求Tn=a2+a4+a6+…+a2n的值.
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(1)求公比q的值;
(2)求Tn=a2+a4+a6+…+a2n的值.
(1)
;(2)
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试题分析:(1)设公比为q,
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(2) 由(1)a2,a4,a6,…,a2n是首项为-4,公比为1的等比数列,
所以, Tn=a2+a4+a6+…+a2n=-4n.
点评:中档题,首先建立关于公比q的方程,以进一步确定出数列a2,a4,a6,…,a2n是公比为
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