题目内容
解方程:| x-5 |
| x-7 |
| x-2 |
| x-4 |
| x-3 |
| x-5 |
| x-4 |
| x-6 |
分析:根据方程的特点把方程进行变形、简化,再把两边同时乘最简公分母可把分式方程化为整式方程来解答.
解答:解:原方程变形为
+
=
+
,
+
=
+
,
-
=
-
,
=
,
∴x2-13x+42=x2-9x+20,
∴x=
,
检验知x=
是方程的根.
| x-7+2 |
| x-7 |
| x-4+2 |
| x-4 |
| x-5+2 |
| x-5 |
| x-6+2 |
| x-6 |
| 1 |
| x-7 |
| 1 |
| x-4 |
| 1 |
| x-5 |
| 1 |
| x-6 |
| 1 |
| x-7 |
| 1 |
| x-6 |
| 1 |
| x-5 |
| 1 |
| x-4 |
| 1 |
| x2-13x+42 |
| 1 |
| x2-9x+20 |
∴x2-13x+42=x2-9x+20,
∴x=
| 11 |
| 2 |
检验知x=
| 11 |
| 2 |
点评:(1)解分式方程的基本思想是“转化思想”,把分式方程转化为整式方程求解.
(2)解分式方程一定注意要验根.
(2)解分式方程一定注意要验根.
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