题目内容
已知函数f(x)=
(a≠0)在点x=0处连续,则
[
-
]=( )
|
| lim |
| x→∞ |
| 1 |
| x2-x |
| b |
| a(x2-2x) |
| A.-1 | B.0 | C.-
| D.1 |
∵已知函数f(x)=
(a≠0)在点x=0处连续,
∴b×1=2a,
∴
[
-
]=
[
-
]=
=
=0,
故选B.
|
∴b×1=2a,
∴
| lim |
| x→∞ |
| 1 |
| x2-x |
| b |
| a(x2-2x) |
| lim |
| x→∞ |
| 1 |
| x2-x |
| 2 |
| (x2-2x) |
| lim |
| x→∞ |
| -x |
| x(x-1)(x-2) |
| lim |
| x→∞ |
| -1 |
| (x-1)(x-2) |
故选B.
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