等差数列an的前n项和为Sn,若S10=20,S20=240,则当m,n取正数时,代数式(n*am-m*an)/am*an的最大值为?
来源:学生作业帮助网 编辑:六六作业网 时间:2024/12/19 03:49:16
等差数列an的前n项和为Sn,若S10=20,S20=240,则当m,n取正数时,代数式(n*am-m*an)/am*an的最大值为?等差数列an的前n项和为Sn,若S10=20,S20=240,则当
等差数列an的前n项和为Sn,若S10=20,S20=240,则当m,n取正数时,代数式(n*am-m*an)/am*an的最大值为?
等差数列an的前n项和为Sn,若S10=20,S20=240,则当m,n取正数时,代数式(n*am-m*an)/am*an的最大值为?
等差数列an的前n项和为Sn,若S10=20,S20=240,则当m,n取正数时,代数式(n*am-m*an)/am*an的最大值为?
a(n) = a + (n-1)d,
s(n) = na + n(n-1)d/2.
20 = s(10) = 10a + 45d,4 = 2a + 9d.2a = 4 - 9d.
240 = s(20) = 20a + 190d.24 = 2a + 19d = 4 - 9d + 19d.20 = 10d.d = 2.
2a = 4 - 9d = - 14.a = -7.
a(n) = -7 + 2(n-1) = 2n - 9.
[na(m) - ma(n)]/[a(m)a(n)] = [n(2m-9) - m(2n-9)]/[(2n-9)(2m-9)]
= [2mn-9n - 2mn+9m]/[(2n-9)(2m-9)]
= 9(m-n)/[(2n-9)(2m-9)]
= (9/2)[2m-9-2n+9]/[(2n-9)(2m-9)]
= (9/2)[1/(2n-9) + 1/(9-2m)]
10)单调递减.1/(2n-9)
设等差数列{AN}的前N项和为SN,若S9>0,S10
设等差数列 {an}的前n 项和为Sn,若S9>0 ,S10
等差数列{An}的前n项和为Sn,S10=45,a4+a6=
等差数列{an}的前n项和为Sn,且S10-S5=3,S15=?
等差数列{an}的前n项和为Sn,则(S7-S3)/S10=?
已知等差数列{an}的前n项和为Sn,则S7-S3除以S10=
等差数列{an}前n项和为sn ,若s10=s20,s30=多少?
设Sn为等差数列{An}的前n项和,若S5=20 S10=-35则公差为
等差数列{an}的前n项和为Sn,若S12=84,S20=460,求S10
等差数列{an}的前n项和为Sn,若S7-S3=12,则S10=
已知等差数列{an}的前n项和为Sn,若S4=6,S6=4,求S10
已知等差数列an的前n项和为Sn,若a6=18-a5,则S10等于
等差数列{an}的前n项和为Sn,证明S10,S20-S10,S30-S20也成等差数列?
Sn为等差数列{An}的前n项和,若S5=10,S10=-5,求Sn.
已知{an}为等差数列,Sn为{an}的前n项和,n∈N*,若a3=16,S20=20,则S10值为
等差数列An中Sn为前n项和,a4+a7=10,则S10为
已知Sn是等差数列{An}的前n项和,S10>0并且S11=0,若Sn
在等差数列{an}中,其前n项和为Sn,若S10>0,S11