问题
填空题
已知n=
|
答案
an=
∫ | n0 |
| | n0 |
∴
1 |
an |
1 |
n2+n |
1 |
n |
1 |
n+1 |
∴数列{
1 |
an |
1 |
a1 |
1 |
a2 |
1 |
an |
1 |
2 |
1 |
2 |
1 |
3 |
1 |
n |
1 |
n+1 |
1 |
n+1 |
n |
n+1 |
bn=n-35,n∈N*,
则bnSn=
n |
n+1 |
36 |
n+1 |
等号当且仅当n+1=
36 |
n+1 |
故bnSn的最小值为-25.
故答案为:-25
已知n=
|
an=
∫ | n0 |
| | n0 |
∴
1 |
an |
1 |
n2+n |
1 |
n |
1 |
n+1 |
∴数列{
1 |
an |
1 |
a1 |
1 |
a2 |
1 |
an |
1 |
2 |
1 |
2 |
1 |
3 |
1 |
n |
1 |
n+1 |
1 |
n+1 |
n |
n+1 |
bn=n-35,n∈N*,
则bnSn=
n |
n+1 |
36 |
n+1 |
等号当且仅当n+1=
36 |
n+1 |
故bnSn的最小值为-25.
故答案为:-25