题目内容
已知x-1与y+1互为负倒数,则 y-1-x-1=______.
∵x-1与y+1互为负倒数,
∴(x-1)•(y+1)=-1,
∴xy=-(x-y),
∴原式=
-
=
=
=-1.
故答案为:-1.
∴(x-1)•(y+1)=-1,
∴xy=-(x-y),
∴原式=
| 1 |
| y |
| 1 |
| x |
| x-y |
| xy |
| x-y |
| -(x-y) |
故答案为:-1.
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| 1 |
| y |
| 1 |
| x |
| x-y |
| xy |
| x-y |
| -(x-y) |