高一午间小练7

高一午间小练7
高一午间小练7

2.2.3 等差数列的前n 项和(二)

一、基础过关

1.数列{a n }的前n 项和为S n ,且S n =n 2-n (n ∈N *),则通项a n =________.

2.已知数列{a n }的前n 项和S n =n 3,则a 5+a 6的值为________.

3.设S n 是等差数列{a n }的前n 项和,若a 5a 3=59,则S 9S 5

=________. 4.设S n 是等差数列{a n }的前n 项和,若S 3S 6=13,则S 6S 12

=________. 5.已知数列{a n }的前n 项和S n =n 2-9n ,第k 项满足5

6.设S n 为等差数列{a n }的前n 项和,若a 4=1,S 5=10,则当S n 取得最大值时,n 的值为

________.

7.设等差数列{a n }满足a 3=5,a 10=-9.

(1)求{a n }的通项公式;

(2)求{a n }的前n 项和S n 及使得S n 最大的序号n 的值.

二、能力提升

8.若数列{a n }是等差数列,首项a 1>0,a 2 003+a 2 004>0,a 2 003·a 2 004<0,则使前n 项和S n

>0成立的最大自然数n 是________.

9.数列{a n }中,a 1=8,a 4=2,且满足a n +2-2a n +1+a n =0 (n ∈N *).

(1)求数列{a n }的通项公式;

(2)设S n =|a 1|+|a 2|+…+|a n |,求S n .

10.设等差数列{a n}的前n项和为S n,已知a3=12,且S12>0,S13<0.

(1)求公差d的取值范围;

(2)问前几项的和最大,并说明理由.

答案

1.2n -2 2.152 3.1 4.310

5.8 6.4或5 7.解 (1)由a n =a 1+(n -1)d 及a 3=5,a 10=-9得

????? a 1+2d =5,a 1+9d =-9,可解得?????

a 1=9,d =-2, 所以数列{a n }的通项公式为a n =11-2n .

(2)由(1)知,

S n =na 1+n (n -1)2

d =10n -n 2. 因为S n =-(n -5)2+25,

所以当n =5时,S n 取得最大值.

8.4 006

9.解 (1)∵a n +2-2a n +1+a n =0.∴a n +2-a n +1=a n +1-a n =…=a 2-a 1.

∴{a n }是等差数列且a 1=8,a 4=2,∴d =-2,a n =a 1+(n -1)d =10-2n .

(2)∵a n =10-2n ,令a n =0,得n =5.

当n >5时,a n <0;当n =5时,a n =0;

当n <5时,a n >0.

∴当n >5时,S n =|a 1|+|a 2|+…+|a n |

=a 1+a 2+…+a 5-(a 6+a 7+…+a n )=S 5-(S n -S 5)=2S 5-S n =2·(9×5-25)-9n +n 2=n 2-9n +40,

当n ≤5时,S n =|a 1|+|a 2|+…+|a n |=a 1+a 2+…+a n =9n -n 2.

∴S n =?????

9n -n 2 (n ≤5)n 2-9n +40 (n >5). 10.解 (1)根据题意,得

???

12a 1+12×112d >0,13a 1+13×122d <0,a 1+2d =12,整理得:????? 2a 1+11d >0,a 1+6d <0,a 1+2d =12.解得:-247

a 2>a 3>…>a 12>a 13>…,

而S 13=13(a 1+a 13)2

=13a 7<0,∴a 7<0. 又S 12=12(a 1+a 12)2

=6(a 1+a 12)=6(a 6+a 7)>0,∴a 6>0. ∴数列{a n }的前6项和S 6最大.

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