题目内容
数列{an}的通项公式为an=n+2n(n=1,2,3,…),则{an}的前n项和Sn=______.
Sn=a1+…+an=(1+2+…+n)+(21+…+2n)=
+
=
+2n+1-2
故答案为:
+2n+1-2.
| n(n+1) |
| 2 |
| 2(1-2n) |
| 1-2 |
| n(n+1) |
| 2 |
故答案为:
| n(n+1) |
| 2 |
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题目内容
| n(n+1) |
| 2 |
| 2(1-2n) |
| 1-2 |
| n(n+1) |
| 2 |
| n(n+1) |
| 2 |