题目内容
计算:
(1)
-
÷
;
(2)(
-
)•
;
(3)x(2-
)+
•(x2-4).
(1)
| x+1 |
| x-1 |
| x2-2x |
| x2-1 |
| x2-x-2 |
| x2+2x+1 |
(2)(
| 3a |
| a-3 |
| a |
| a+3 |
| a2-9 |
| a |
(3)x(2-
| 1 |
| x |
| x |
| x2-2x |
考点:分式的混合运算
专题:
分析:按照运算顺序,直接通分、因式分解、约分得出答案即可.
解答:解:(1)原式=
-
•
=
-
=
;
(2)原式=
•
=
=2a+12;
(3)原式=2x-1+
•(x+2)(x-2)
=2x-1+x+2
=3x+1.
| x+1 |
| x-1 |
| x(x-2) |
| (x+1)(x-1) |
| (x+1)2 |
| (x+1)(x-2) |
=
| x+1 |
| x-1 |
| x |
| x-1 |
=
| 1 |
| x-1 |
(2)原式=
| 3a(a+3)-a(a-3) |
| (a+3)(a-3) |
| (a+3)(a-3) |
| a |
=
| 2a(a+6) |
| a |
=2a+12;
(3)原式=2x-1+
| x |
| x(x-2) |
=2x-1+x+2
=3x+1.
点评:本题主要考查分式的混合运算,通分、因式分解和约分把分式化成最简是解答的关键.
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