题文
设全集![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/d805f0a89298bf997d298849f55c244b.png)
,
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/e3f4ab57c1e8603e0ddc851973e6770b.png)
,
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/84ccbb7061e710db632d49dfe3a14ade.png)
,则
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/83bbb6c107d59617de22bc2e6cb70758.png)
是( )A.(0,1)B.(0,1]C.
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/e2993e6fa49cc7097ff1c00837d6099a.png)
D.
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/5684597722e004325a2026799b0ee541.png)
题型:未知 难度:其他题型
答案
B解析
因为![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/57fcc113e2a9ccc011f45e07d3916640.png)
,
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/84ccbb7061e710db632d49dfe3a14ade.png)
=
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/6fc2555199bc6b8551615a11631b78c5.png)
,所以
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/69b0cff85282ee28d1108a883c5295c8.png)
,
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/83bbb6c107d59617de22bc2e6cb70758.png)
=
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/2c1f38979d442c269072f78aace84b33.png)
,故选B。
考点
据考高分专家说,试题“设全集,,,则是( )A.(0,1)B......”主要考查你对 [集合间交、并、补的运算(用Venn图表示) ]考点的理解。 集合间交、并、补的运算(用Venn图表示)1、交集概念:
(1)一般地,由所有属于集合A且集合B的元素所组成的集合,叫做A与B的交集,记作A∩B,读作A交B,表达式为A∩B={x|x∈A且x∈B}。
(2)韦恩图表示为![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/Fo-qxJ9k9Qn9HLTyo2CRzd3mhYeS.gif)
。
2、并集概念:
(1)一般地,由所有属于集合A或集合B的元素所组成的集合,叫做A与B的并集,记作A∪B,读作A并B,表达式为A∪B={x|x∈A或x∈B}。
(2)韦恩图表示为![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/20111026132344001.gif)
。
3、全集、补集概念:
(1)全集:一般地,如果一个集合含有我们所要研究的各个集合的全部元素,就称这个集合为全集,通常记作U。
补集:对于一个集合A,由全集U中所有不属于A的元素组成的集合称为集合A相对于全集U的补集,记作CUA,读作U中A的补集,表达式为CUA={x|x∈U,且x![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/FmpI6OqSxaqJpJ2FpSmXcNBAIrjz.gif)
A}。
(2)韦恩图表示为![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/20111026132513001.gif)
。
1、交集的性质:
2、并集的性质:
3、补集的性质:


![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/Fje8mIF1Hp_aEmpH2evypxT8-0wz.jpg)
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/201310091017259627478.jpg)
![设全集,,,则是( )A.(0,1)B.(0,1]C.D. 设全集,,,则是( )A.(0,1)B.(0,1]C.D.](https://www.mshxw.com/file/tupian/20210921/FhTj0jj1FL90tRPVzkIJHxMQBSwA.jpg)
