广东省惠州市2019年高考数学复习专题等比数列练习(无答案)文.doc

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1、 1 -等比数列考纲要求:1、理解等比数列的概念;2、掌握等比数列的概念;3、了解等比数列与指数函数的关系;4、掌握等比数列前 n项和公式。一、基础过关1、在等比数列 na中,若 15,6524a,则 32、在等比数列 中, 8313,记前 n项和 nS, (1)数列的通项公式 na;(2)若 9nS,求 。3、 、已知等比数列 na的前三项依次为 1a, , 4a,则 n 4、等比数列 的各项均为正数,且 5,则 2 3a 则21223242loglloglloga.5、设等比数列 an的前 n 项和为 nS,若 1,34S,则 6 .二、典型例题6、在等比数列 n中, 21,且 2a为

2、1和 3的等差中项,求数列 na的首项、公比及前 n项和.7、已知数列 na满足 Nnan,13,1;证明 21na是等比数列,并求 na的通项公式。- 2 -三、高考达标1、在各项均为正数的等比数列 na中,若 21, 8642a,则 6a的值是 .2、等差数列 na的公差是 2,若 48,成等比数列,则 n的前 项和 nS( )A. () B. (1) C. ()2 D. (1)23、设 na是首项为 1,公差为 的等差数列, nS为其前 n 项和,若 , 41成等比数列,则 1=( )A.2 B.-2 C. 21 D . 124、设 nS为等比数列 na的前 项和,已知 34Sa, 3Sa,则公比 q(A)3 (B)4 (C)5 (D)65、在等比数列 n中各项均为正数, 2,432 (1)求 a; (2)设 nablog,求数列 nb的前 项和 nT.

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