(完整版)高二数学必修五《等比数列》专项练习题.pdf

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1、高二数学必修五等比数列专项练习题一、选择题:1an 是等比数列,下面四个命题中真命题的个数为()an2 也是等比数列can(c0)也是等比数列na1也是等比数列lnan 也是等比数列A4 B3 C2 D1 2等比数列 a n中,已知 a9=2,则此数列前 17 项之积为()A216B216 C217D2173 等 比 数 列 an 中,a3=7,前 3 项之 和 S3=21,则公 比 q 的 值 为()A1 B21C1 或1 D1 或214在等比数列 an中,如果 a6=6,a9=9,那么 a3等于()A4 B23C916D2 5若两数的等差中项为6,等比中项为 5,则以这两数为两根的一元二次

2、方程为()Ax26x25=0 Bx212x25=0 Cx26x25=0 Dx212x25=0 6某工厂去年总产a,计划今后 5 年内每一年比上一年增长10%,这 5 年的最后一年该厂的总产值是()A1.1 4 a B1.1 5 a C1.1 6 a D(11.1 5)a 7 等 比 数 列 an 中,a9 a10=a(a 0),a19 a20=b,则a99 a100等 于()A89abB(ab)9 C910ab D(ab)108已知各项为正的等比数列的前5 项之和为 3,前 15 项之和为 39,则该数列的前 10 项之和为()A32B313C12 D15 9某厂 2001 年 12 月份产值

3、计划为当年1 月份产值的 n 倍,则该厂 2001年度产值的月平均增长率为()A11nB11nC112nD111n10 已 知 等 比 数 列na中,公 比2q,且30123302aaaaL,那 么36930aaaaL等于()A102B202C162D15211等比数列的前 n 项和 Sn=k 3n1,则 k 的值为()A全体实数B1 C1 D3 12某地每年消耗木材约20 万3m,每3m价 240 元,为了减少木材消耗,决定按%t征收木材税,这样每年的木材消耗量减少t25万3m,为了既减少木材消耗又保证税金收入每年不少于90 万元,则 t的范围是()A1,3 B2,4 C3,5 D4,6 二

4、、填空题:13在等比数列 an 中,已知a1=23,a4=12,则 q=_ _,an=_ _14在等比数列an 中,an0,且 an2=anan1,则该数列的公比q=_ _15在等比数列 an中,已知 a4a7512,a3a8124,且公比为整数,求a1016数 列na 中,31a且naann(21是正 整 数),则数 列 的 通 项 公式na三、解答题:17已知数列满足 a1=1,an1=2an1(nN*)(1)求证数列 an1是等比数列;(2)求an 的通项公式文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E

5、5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L

6、6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D

7、9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S

8、2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:

9、CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3

10、D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U

11、7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S218在等比数列 an中,已知对nN*,a1a2 an2n1,求 a12a22 an219在等比数列 an中,已知 Sn48,S2n60,求 S3n20求和:Sn13x5x27x3(2n1)xn1(x0)文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:C

12、J10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D

13、10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7

14、 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5

15、A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6

16、 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9

17、M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2

18、文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S221在等比数列an中,a1an=66,a2 an1=128,且前 n 项和 Sn=126,求 n 及公比 q22某城市 1990 年底人口为 50 万,人均住房面积为16 m2,如果该市每年人口平均增长率为 1%,每年平均新增住房面积为30 万 m2,求 2000

19、 年底该市人均住房的面积数(已知 1.0151.05,精确到 0.01 m2)文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10

20、C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J

21、3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA

22、3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W

23、5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR

24、6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E

25、3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2参考答案一、选择题:BDCAD BACDB BC 二、填空题:13.2,3 2n2 14.

26、25115.512 16.123n三、解答题:17.(1)证明由 an1=2an1 得 an11=2(an1)又 an10 111nnaa=2 即 an1为等比数列(2)解析:由(1)知 an1=(a11)qn1即an=(a11)qn11=2 2n11=2n1 18.解析:由 a1a2an2n1 nN*知 a11 且 a1a2an12n11 由得 an2n1,n2 又 a11,an2n1,nN*212221)2()2(nnnnaa4即an2为公比为 4 的等比数列a12a22an2)14(3141)41(21nna19.解析一:S2n2Sn,q1 得:1qn45即 qn41代入得qa1164

27、S3nqa11(1q3n)64(1341)63 解析二:an为等比数列(S2nSn)2Sn(S3nS2n)S3n48)4860()(22222nnnnSSSS6063 根据已知条件qqaqqann160)1(481)1(211文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7

28、HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A

29、5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6

30、ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M

31、5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文

32、档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ

33、10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D1

34、0J3U7 HA3E5A5W5L6 ZR6D9M5E3S220.解析:当 x=1 时,Sn=135(2n1)=n2当 x1 时,Sn=13x5x27x3(2n1)xn1,等式两边同乘以 x 得:xSn=x3x25x37x4(2n1)xn得:(1 x)Sn=1 2x(1 xx2 xn2)(2n 1)xn=1(2n1)xn1)1(21xxxn,Sn=21)1()1()12()12(xxxnxnnn21.解析:a1an=a2an1=128,又 a1an=66,a1、an是方程 x266x128=0的两根,解方程得x1=2,x2=64,a1=2,an=64或 a1=64,an=2,显然 q1若 a1=

35、2,an=64,由qqaan11=126得 264q=126126q,q=2,由 an=a1qn1得 2n1=32,n=6若 a1=64,an=2,同理可求得 q=21,n=6综上所述,n 的值为 6,公比 q=2 或2122.解析:依题意,每年年底的人口数组成一个等比数列an:a1=50,q=11%=101,n=11 则 a11=50 10110=50(1015)255.125(万),又每年年底的住房面积数组成一个等差数列bn:b1=16 50=800,d=30,n=11 b11=80010 30=1100(万米2)因此 2000 年底人均住房面积为:1100 55.1251995(m2)文

36、档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ

37、10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D1

38、0J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7

39、HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A

40、5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6

41、ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2文档编码:CJ10C3D10J3U7 HA3E5A5W5L6 ZR6D9M5E3S2

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