题目内容
若(x+1)5=a0+a1(x-1)+a2(x-1)2+…+a5(x-1)5,则a0=( )
| A.1 | B.32 | C.-1 | D.-32 |
∵(x+1)5=[2+(x-1)]5=
•25+
•24(x-1)+
•23•(x-1)2+
•22(x-1)3+
•2•(X-1)4+
•(x-1)5,
而且 (x+1)5=a0+a1(x-1)+a2(x-1)2+…+a5(x-1)5,
故 a0=
•25=32,
故选B.
| C | 05 |
| C | 15 |
| C | 25 |
| C | 35 |
| C | 45 |
| C | 55 |
而且 (x+1)5=a0+a1(x-1)+a2(x-1)2+…+a5(x-1)5,
故 a0=
| C | 55 |
故选B.
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