集合间的基本关系 · 历年高考数学真题与解析

本页汇总 高考真题检索 的「集合间的基本关系」高考数学真题共 8 道,覆盖 2008–2020 年,最常出题型为 单选题;含完整答案与解析。

8questions
Past questions included
2008–2020
Years covered
区分题为主
Overall difficulty
Single-choice
Most common question type
Practice This Topic Do 5 reliable past questions first, then see the answers and explanations after you submit
常用解题方法分类讨论化归与转化数形结合
常见易错点漏解分类不全定义域忽略
Core competencies应用理解

Past Question List

2012 National Gaokao Free response Differentiating Question 1 2012_退役省自主命题 (2012·文)

1.已知集合 $\mathrm{A}=\left\{\mathrm{x} \mid x^{2}-3 \mathrm{x}+2=0, \mathrm{x} \in \mathrm{R}\right\}, ~ \mathrm{~B}=\{\mathrm{x} \mid 0<\mathrm{x}<5, \mathrm{x} \in \mathrm{N}\}$ ,则满足条件 $\mathrm{A} \subseteq \mathrm{C} \subseteq \mathrm{B}$ 的集合 C 的个数为
A 1
B 2
C 3
D 4

2012 National Gaokao Single choice Differentiating Question 1 2012_大纲版 (2012·文)

1.(5分)已知集合 $A=\{x \mid x$ 是平行四边形 $\}, B=\{x \mid x$ 是矩形 $\}, C=\{x \mid x$ 是正方形 $\}$ , $\mathrm{D}=\{\mathrm{x} \mid \mathrm{x}$ 是菱形 $\}$ ,则()

A. $\mathrm{A} \subseteq \mathrm{B}$
B. $\mathrm{C} \subseteq \mathrm{B}$
C. $\mathrm{D} \subseteq \mathrm{C}$
D. $A \subseteq D$
2012 National Gaokao Single choice Differentiating Question 1 2012_老新课标卷 (2012·文)

1.(5分)已知集合 $A=\left\{x \mid x^{2}-x-2<0\right\}, B=\{x \mid-1<x<1\}$ ,则

A. $\mathrm{A} \subsetneq \mathrm{B}$
B. $\mathrm{B} \subsetneq \mathrm{A}$
C. $A=B$
D. $A \cap B=\varnothing$
2011 Beijing Gaokao Single choice Differentiating Question 1 2011_北京卷 (2011·理)

1.(5分)(2011•北京)已知集合 $P=\left\{x \mid x^{2} \leq 1\right\}, M=\{a\}$ .若 $P \cup M=P$ ,则 $a$ 的取值范围是 )

A. $(-\infty,-1]$
B. $[1,+\infty)$
C. $[-1,1]$
D. $(-\infty,-1] \cup[1,+\infty)$
2010 Tianjin Gaokao Single choice Differentiating Question 9 2010_天津卷 (2010·理)

(9)设集合 $\mathrm{A}=\{x| | x-a \mid<1, x \in R\}, B=\{x| | x-b \mid>2, x \in R\}$ 。若 $\mathrm{A} \subseteq \mathrm{B}$ ,则实数 $\mathrm{a}, \mathrm{b}$ 必满

足

A. $|a+b| \leq 3$
B. $|a+b| \geq 3$
C. $|a-b| \leq 3$
D. $|a-b| \geq 3$

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