题目内容
等差数列{an}中,2(a1+a4+a7)+3(a9+a11)=24,则其前13项和为( )
| A.13 | B.26 | C.52 | D.156 |
∵2(a1+a1+3d+a1+6d)+3(a1+8d+a1+10d)
=2(3a1+9d)+3(2a1+18d)
=12a1+72d=24,
∴a1+6d=2,
即a7=2
S13=
=
=2×13=26
故选B
=2(3a1+9d)+3(2a1+18d)
=12a1+72d=24,
∴a1+6d=2,
即a7=2
S13=
| (a1+a13) × 13 |
| 2 |
| 2a7×13 |
| 2 |
故选B
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