Mathematics Part1

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.

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

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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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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 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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