Important Sets and Functions Class 11 Quiz 4

Online MCQs about Sets and Functions Class 11 First Year Quiz with Answers. The multiple-choice questions are for chapter 2 (“Sets Functions and Groups”) of the First Year Mathematics book. Let us start with the Sets and Functions Class 11 Quiz.

Online MCQs about Sets Functions and Groups from First Year Mathematics Book.

1. The symbol which is used to convey the idea of all objects under consideration is called

 
 
 
 

2. Truth set of $p\leftrightarrow q$ is

 
 
 
 

3. The words or symbols which convey the idea of quantity or numbers is called

 
 
 
 

4. If $p$ is a proposition $4<5$, $q$ is a proposition $2+5 \ne 8$ then truth value of $p\leftrightarrow q$ is

 
 
 
 

5. If $p$ is a proposition $4<5$, $q$ is a proposition $2+5=8$ then truth value of $p \vee q$ is

 
 
 
 

6. If $p$ be proposition then $p \vee \sim p$ is

 
 
 
 

7. If $\sim p \rightarrow q$ is a conditional then its inverse is

 
 
 
 

8. If $p$ and $q$ are two propositions then truth set of $p\wedge q$ is

 
 
 
 

9. If $p$ and $q$ be two propositions then truth set of $p\rightarrow q$ is

 
 
 
 

10. For the propositions $p$ and $q$, $(p \wedge q) \rightarrow p$ is

 
 
 
 

11. The logical form of $(A \cap B)’=A’\cup B’$ is

 
 
 
 

12. A compound proposition which is always wrong is called

 
 
 
 

13. The logical form of $(A \cup B)’ = A’ \cap B’$ is

 
 
 
 

14. If $p$ is a proposition $4<5$, $q$ is a proposition $2+5>8$ then truth value of $p \rightarrow q$ is

 
 
 
 

15. If $p$ be any proposition then $p\wedge \sim p$ is

 
 
 
 

16. If $p$ is a proposition $4<5$ is a proposition $2+5=8$ then truth value of $p \wedge q$ is

 
 
 
 

17. If $p$ and $q$ are two propositions then truth set of $p \vee q$ is

 
 
 
 

18. For the propositions $p$ and $q$, $p\rightarrow (p \vee q)$ is

 
 
 
 

19. If $\sim p \rightarrow q$ is a conditional then its converse is

 
 
 
 

20. If $\sim p \rightarrow q$ is a conditional then its central positive is

 
 
 
 

Sets and Functions Class 11 Mathematics Quiz

  • A compound proposition which is always wrong is called
  • If $p$ be proposition then $p \vee \sim p$ is
  • If $p$ be any proposition then $p\wedge \sim p$ is
  • If $\sim p \rightarrow q$ is a conditional then its converse is
  • If $\sim p \rightarrow q$ is a conditional then its inverse is
  • If $\sim p \rightarrow q$ is a conditional then its central positive is
  • If $p$ is a proposition $4<5$ is a proposition $2+5=8$ then truth value of $p \wedge q$ is If $p$ is a proposition $4<5$, $q$ is a proposition $2+5=8$ then truth value of $p \vee q$ is If $p$ is a proposition $4<5$, $q$ is a proposition $2+5>8$ then truth value of $p \rightarrow q$ is
  • If $p$ is a proposition $4<5$, $q$ is a proposition $2+5 \ne 8$ then truth value of $p\leftrightarrow q$ is
  • For the propositions $p$ and $q$, $(p \wedge q) \rightarrow p$ is
  • For the propositions $p$ and $q$, $p\rightarrow (p \vee q)$ is
  • The words or symbols which convey the idea of quantity or numbers is called
  • The symbol which is used to convey the idea of all objects under consideration is called
  • The logical form of $(A \cap B)’=A’\cup B’$ is
  • The logical form of $(A \cup B)’ = A’ \cap B’$ is
  • If $p$ and $q$ are two propositions then truth set of $p \vee q$ is
  • If $p$ and $q$ are two propositions then truth set of $p\wedge q$ is
  • If $p$ and $q$ be two propositions then truth set of $p\rightarrow q$ is
  • Truth set of $p\leftrightarrow q$ is
Sets and Functions  Class 11 Quiz

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Important MCQs Sets Functions and Groups Quiz 3

This post contains all the MCQs about the Sets Functions and Groups from the Mathematics Book of Intermediate Part-I (First Year). Let us start with the Online MCQs Sets Functions and Groups Quiz.

Please go to Important MCQs Sets Functions and Groups Quiz 3 to view the test

MCQs Sets Functions and Groups Quiz

  • Which of the following is true
  • Which of the following is true
  • If $A \cup B = A$ then
  • De Morgan’s Laws are
  • De Morgan’s Laws are
  • The way of drawing conclusions from a limited number of observations is called
  • The way of drawing conclusions from premises believed to be true is called
  • A statement which is accepted to be true without proof and used to find other conclusions is called
  • Logic in which every statement is regarded as true or false is called
  • The logic in which there is a scope of more than two possibilities is called.
  • A statement which can be decided as true or false is called
  • The symbol which is used to denote the negation of a proposition is
  • If $p \rightarrow q$ is a conditional then $p$ is called
  • If $p\rightarrow q$ is a implication then $q$ is called
  • The symbol that is used to combine propositions is called
  • If $p$ and $q$ be two propositions then $p \wedge q$ is
  • If $p$ and $q$ be two propositions then $p\rightarrow q$ is
  • If $p$ and $q$ be two propositions then $p \leftrightarrow q$ is
  • A compound proposition which is always true is called
  • A compound proposition that is neither always true nor false is called
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Important Sets Functions and Groups Quiz 2

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.

Please go to Important Sets Functions and Groups Quiz 2 to view the test

Sets Functions and Groups Quiz

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

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