题目内容
(1)计算:(-2-2+| 1 |
| 3 |
| 8 |
(2)计算:
| m+1 |
| 2m2-2m |
| 2m |
| m+1 |
| 1 |
| m-1 |
| 1 |
| m+1 |
分析:(1)注意2-2=
,20080=1;
(2)分母是多项式的能因式分解的要先进行因式分解.
| 1 |
| 4 |
(2)分母是多项式的能因式分解的要先进行因式分解.
解答:解:(1)原式=(-
+
)×12
-1÷
=
×12
-1×
=0;
(2)原式=
•
-
=
-
=
=
.
| 1 |
| 4 |
| 1 |
| 3 |
| 2 |
| ||
| 2 |
| 1 |
| 12 |
| 2 |
| 2 |
(2)原式=
| m+1 |
| 2m(m-1) |
| 4m2 |
| (m+1)2 |
| m+1-(m-1) |
| (m-1)(m+1) |
=
| 2m |
| (m-1)(m+1) |
| 2 |
| (m-1)(m+1) |
=
| 2(m-1) |
| (m-1)(m+1) |
| 2 |
| (m+1) |
点评:本题需注意的知识点是:a-p=
.任何不等于0的数的0次幂是1.异分母分式相加减要先通分.
| 1 |
| ap |
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