题目内容
把下列各式化为整式与真分式的和的形式.
真分式:分子中字母的次数小于分母中字母的次数的分式叫真分式.
(1)
(2)
(3)
(4)
(5)
.
真分式:分子中字母的次数小于分母中字母的次数的分式叫真分式.
(1)
| x-8 |
| x-5 |
(2)
| 4x+3 |
| 2x+1 |
(3)
| ab-3a-b-3 |
| b-3 |
(4)
| x2+6x+5 |
| x+3 |
(5)
| x3-2x2+1 |
| x2+x+1 |
考点:分式的基本性质
专题:
分析:利用真分式的概念化简即可.
解答:解:(1)
=
=1+
,
(2)
=
=2+
,
(3)
=
=a-1+
.
(4)
=
=x+3+(-
),
(5)
=
=
=x-3+
.
| x-8 |
| x-5 |
| x-5+(-3) |
| x-5 |
| 1 |
| 5-x |
(2)
| 4x+3 |
| 2x+1 |
| 2(2x+1)+1 |
| 2x+1 |
| 1 |
| 2x+1 |
(3)
| ab-3a-b-3 |
| b-3 |
| a(b-3)-(b-3)-6 |
| b-3 |
| 6 |
| 3-b |
(4)
| x2+6x+5 |
| x+3 |
| (x+3)2-4 |
| x+3 |
| 4 |
| x+3 |
(5)
| x3-2x2+1 |
| x2+x+1 |
| x3-1-2x2+2 |
| x2+x+1 |
| (x-1)(x2+x+1)-2(x2+x+1)+2x+4 |
| x2+x+1 |
| 2x+4 |
| x2+x+1 |
点评:本题主要考查了分式的基本性质,解题的关键是理解真分式的概念.
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