집합의 뜻과 포함 관계 연습문제 — Sundstrom, Mathematical Reasoning · 5.1절 · 3m번

Sundstrom, Mathematical Reasoning · 5.1절 · 3m번영어 원문

Assume that the universal set is the set of integers. Let

$\begin{aligned}A & = \left\{ { - 3, - 2,2,3} \right\}\!, & B & = \left\{ {x \in \mathbb{Z}\left. \right|x^2 \leq 9} \right\}\!, \\ C & = \left\{ {\left. {x \in \mathbb{Z}} \right|x \geq - 3} \right\}\!, & D & = \left\{ {1,2,3,4} \right\}\!\end{aligned}$

. In each of the following, fill in the blank with one or more of the symbols $\subset$ , $\subseteq$ , $\not \subseteq$ , $=$ , $\ne$ , $\in$ , $\text{ or } \notin$ so that the resulting statement is true. For each blank, include all symbols that result in a true statement. If none of these symbols makes a true statement, write nothing in the blank.

$\mathbf{card}(A)$ _____ $\mathbf{card}(B)$

정답·풀이 보기 (영어 원문)

$\mathbf{card}(A) \ne \mathbf{card}(B)$

한 번 더 — 비슷한 문제Sundstrom, Mathematical Reasoning · 5.1절 · 3b번영어 원문

Assume that the universal set is the set of integers. Let

$\begin{aligned}A & = \left\{ { - 3, - 2,2,3} \right\}\!, & B & = \left\{ {x \in \mathbb{Z}\left. \right|x^2 \leq 9} \right\}\!, \\ C & = \left\{ {\left. {x \in \mathbb{Z}} \right|x \geq - 3} \right\}\!, & D & = \left\{ {1,2,3,4} \right\}\!\end{aligned}$

. In each of the following, fill in the blank with one or more of the symbols $\subset$ , $\subseteq$ , $\not \subseteq$ , $=$ , $\ne$ , $\in$ , $\text{ or } \notin$ so that the resulting statement is true. For each blank, include all symbols that result in a true statement. If none of these symbols makes a true statement, write nothing in the blank.

5_____ $C$

다 풀었으면 정답 확인

$5 \in C$

이 문제로 이어서 풀기

# 집합의 뜻과 포함 관계계산자동 분류