题目内容
计算化简:
-
+
=
.
..
| 6y |
| x2-y2 |
| 2 |
| y-x |
| 3 |
| x+y |
| 5 |
| x-y |
| 5 |
| x-y |
分析:先把各分式的分子或分母因式分解得到原式=
+
+
,然后通分得到原式=
+
+
,再把分子进行加减运算,得到原式=
+
+
,然后约分即可.
| 6y |
| (x+y)(x-y) |
| 2 |
| x-y |
| 3 |
| x+y |
| 6y |
| (x+y)(x-y) |
| 2(x+y) |
| (x+y)(x-y) |
| 3(x-y) |
| (x+y)(x-y) |
| 6y |
| (x+y)(x-y) |
| 2(x+y) |
| (x+y)(x-y) |
| 3(x-y) |
| (x+y)(x-y) |
解答:解:原式=
+
+
=
+
+
=
=
+
+
=
=
.
故答案为
.
| 6y |
| (x+y)(x-y) |
| 2 |
| x-y |
| 3 |
| x+y |
=
| 6y |
| (x+y)(x-y) |
| 2(x+y) |
| (x+y)(x-y) |
| 3(x-y) |
| (x+y)(x-y) |
=
| 6y+2x+2y+3x-3y |
| (x+y)(x-y) |
=
| 6y |
| (x+y)(x-y) |
| 2(x+y) |
| (x+y)(x-y) |
| 3(x-y) |
| (x+y)(x-y) |
=
| 5(x+y) |
| (x+y)(x-y) |
=
| 5 |
| x-y |
故答案为
| 5 |
| x-y |
点评:本题考查了分式的加减法:先把各分式的分子或分母因式分解,确定各分式的最简公分母,然后把各分式进行通分,再把分子进行加减运算,最后化为最简分式或整式.
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