Mathematics Part1

The multiple choice question about the Sets Functions and Groups Quiz from Intermediate Part-I (Chapter 2 Sets Functions and Groups Quiz). This is a Test from Chapter 2 of Intermediate Mathematics. Let us start with the Sets Functions and Groups Quiz.

Online MCQs about Intermediate mathematics Part – I from Sets Functions and Groups with Questions

1. If $B\subseteq A$ then $n(B-A)$ is equal to

 $n(A)$

 0

 $n(B)$

 $n(A \cap B)$

2. If a set consists of those elements of $A$ which are not in$B$, then the set is

 $A \cap B$

 $A-B$

 $A\cup B$

 $B-A$

3. If $A \cap B \ne \phi$ then $A$ and $B$ are

 Equal sets

 Equivalent sets

 Over lapping sets

 Disjoint sets

4. If $B \subseteq A$, $A-B\ne \phi$, then $n(A-B)$

 $n(A)$

 $n(B)$

 0

 $n(A)-n(B)$

5. If $A \subseteq B$ then $n(A\cup B)$ is equal to

 $n(B)$

 0

 $n(A\cap B)$

 $n(A)$

6. If $A \subseteq B$ then $n(A-B)$ is equal to

 0

 $n(A)$

 $n(A\cap B)$

 $n(B)$

7. In set-builder form $A^c$ is written as

 $\{x|x \in U \vee x \in A\}$

 $\{x|x \in U \wedge x \in A\}$

 $\{x|x \in U \wedge x \notin U\}$

 $\{x|x \in U \wedge x \notin A\}$

8. If $B \subseteq A$ then $n(A \cap B)$ is equal to

 $n(A)+n(B)$

 $n(A)\cdot n(B)$

 $n(B)$

 $n(A)$

9. The set builder from of $B-A$ is equal to

 $\{x \ x \in A \wedge x \in B\}$

 $\{x \ x \in A \wedge x \notin B\}$

 $\{x \ x \in A \wedge x \notin A\}$

 $\{x \ x \in A \vee x \in B\}$

10. If $B\subseteq A$ then $n(A\cup B)$ is equal to

 0

 $n(A)$

 $n(A\cap B)$

 $n(B)$

11. If $A$ and $B$ are disjoint sets i.e. $A\cap B=\phi$ then $n(B-A)$

 $n(A)+n(B)-n(A \cup B)$

 $n(A)\cdot n(B)$

 $n(B)-n(A)$

 $n(A)+n(B)$

12. If $A \subseteq B$ then $n(A\cap B)$ is equal to

 $n(A)\cdot n(B)$

 $n(B)$

 $n(A)$

 $n(A)+n(B)$

13. Which of the following is true

 $A\cup \phi = A$

 $A \cap \phi = \phi$

 All of these options

 $A-\phi = A$

14. If $A\cap B = \phi$ then $A$ and $B$ are

 Over lapping sets

 Disjoint sets

 Equivalent sets

 Equal sets

15. Let $A$ and$B$ are two non empty sets and $U$ be a universal set, then $A-B$

 $B-A$

 $U$

 $\phi$

 $A\cap B^c$

16. If $A$ and $B$ are disjoint sets i.e. $A\cap B=\phi$, then $n(A\,\, B)$ is equal to

 $n(A)+n(B)-n(A \cup B)$

 $n(A)$

 $n(A)-n(B)$

 $n(B)$

17. If $A \cap B=\phi$ i.e. $A$ and $B$ are overlapping sets, then $n(A\cap B)$

 $n(A)\cdot n(B)$

 $0$

 $n(A)+n(B)$

 Cannot be determined

18. If $A\cap B=\ne \phi$, i.e. sets $A$ and $B$ are disjoint, then $n(A\cup B)$ is equal to

 $n(A\cap B)$

 $n(A)+n(B)$

 $n(A)+n(B)-n(A\cap B)$

 $n(A)\cdot n(B)$

19. If $A\cap b=\phi$ then $n(A \cap B)$ is equal to

 $n(A)$

 $n(A\cap B)$

 0

 $n(B)$

20. If $A\cap B\ne \phi$ i.e. sets $A$ and $B$ are overlapping, then $n(A\cup B)$ is equal to

 $n(A\cap B)$

 $n(A)+n(B)-n(A\cap B)$

 $n(A)\cdot n(B)$

 $n(A)+n(B)$

 Loading …

Sets Functions and Groups Quiz Part – I Intermediate

• The set builder from of $B-A$ is equal to
• If $A\cap B = \phi$ then $A$ and $B$ are
• If $A \cap B \ne \phi$ then $A$ and $B$ are
• In set-builder form, $A^c$ is written as
• If a set consists of those elements of $A$ which are not in$B$, then the set is
• Let $A$ and$B$ are two non empty sets and $U$ be a universal set, then $A-B$
• If $A\cap B=\ne \phi$, i.e. sets $A$ and $B$ are disjoint, then $n(A\cup B)$ is equal to
• If $A\cap B\ne \phi$ i.e. sets $A$ and $B$ are overlapping, then $n(A\cup B)$ is equal to
• If $A \subseteq B$ then $n(A\cup B)$ is equal to
• If $B\subseteq A$ then $n(A\cup B)$ is equal to
• If $A\cap b=\phi$ then $n(A \cap B)$ is equal to
• If $A \cap B=\phi$ i.e. $A$ and $B$ are overlapping sets, then $n(A\cap B)$
• If $A \subseteq B$ then $n(A\cap B)$ is equal to
• If $B \subseteq A$ then $n(A \cap B)$ is equal to
• If $A$ and $B$ are disjoint sets i.e. $A\cap B=\phi$, then $n(A\,\, B)$ is equal to
• If $A$ and $B$ are disjoint sets i.e. $A\cap B=\phi$ then $n(B-A)$
• If $A \subseteq B$ then $n(A-B)$ is equal to
• If $B\subseteq A$ then $n(B-A)$ is equal to
• If $B \subseteq A$, $A-B\ne \phi$, then $n(A-B)$
• Which of the following is true

SPSS Data Analysis

R Programming Language

The post contains a list of Online MCQs about “Sets Functions and Groups” from Chapter 2 of First Year (Intermediate) Mathematics Book Part-I. Click the links below for the “Sets, Functions, and Groups” Quizzes.

SEts Functions and Groups Quizzes

SPSS Data Analysis

Computer MCQs Test Online

R Programming Language

The post contains “MCQs Sets Functions and Groups” from the Intermediate Part-I mathematics book. The Quiz contains Multiple Choice Questions from sets, properties of sets, functions, and groups. Let us start with MCQs Sets Functions and Groups.

Please go to MCQs Sets Functions and Groups 1 to view the test

MCQs Sets Functions and Groups

• If $A \subseteq B$ and $B \subseteq A$ then which is true
• If (1 – 1) correspondence can be established in two sets $A$ and $B$, then it must be true that
• The set $N$ of natural numbers and $O$ of odd numbers are
• The set $N$ and $Z$ are
• Which of the following is true
• If a set $S$ has $m$ elements then number of subsets in $S$ are
• If $A  \subseteq B$ then
• If a set $S$ has no proper subset then $B$ will be
• If  a set $B$ has one proper subset only then $S$ will be
• If a set $S$ has $n$ elements then number of elements in $P(S)=$
• The set of all subsets of a set is called
• If $S={ }$ then order of set $S$ is
• The Power set of an empty set has
• If $n(S)=m$ then $nP(S)$ is equal to
• The set of all elements under consideration is called
• The set of real numbers between 1 and 3 is
• Tabular form of $\{ x | x \in Q, x = – x\}$ is
• The set builder form of $A \cup B$ is equal to
• The set builder form of $A \cap B$ is equal to
• The set builder form of $A-B$ is equal to

Number System MCQs (Intermediate Mathematics Part-I)

R Programming Language

SPSS Data Analysis