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Recent questions tagged power-set
0
votes
1
answer
1
qwer: 1
What is the Cardinality of the Power set of the set $\{0,1,2\}$? $8$ $6$ $7$ $9$
Arjun
asked
in
Algorithms
Apr 3
by
Arjun
7
views
qqqq
goclasses2025_wq8
goclasses
set-theory&algebra
set-theory
power-set
1-mark
0
votes
1
answer
2
qwer: 4
The power set of the set $\{ \Phi \}$ is $\{ \Phi \}$ $\{ \Phi, \{ \Phi \} \}$ $\{ 0 \}$ $\{ 0, \Phi , \{ \Phi \} \}$
Arjun
asked
in
Algorithms
Apr 3
by
Arjun
12
views
qqqq
goclasses2025_wq8
goclasses
set-theory&algebra
set-theory
power-set
1-mark
0
votes
1
answer
3
qwer: 8
Which of the following is/are true? If $S$ is a set and $|S| = 103$, then $S$ is not the power set of any set (that is, there is no set $T$ where $S = \mathcal{P}(T))$. If $S$ is a set and $|S| = 103$, then $S$ is a power set of some set (that is, there is some ... is a set and $|S| = 8$, then $S$ is not the power set of any set (that is, there is no set $T$ where $S = \mathcal{P}(T))$.
Arjun
asked
in
Algorithms
Apr 3
by
Arjun
13
views
qqqq
goclasses2025_wq8
goclasses
set-theory&algebra
set-theory
power-set
multiple-selects
2-marks
0
votes
0
answers
4
qwer: 10
Which of the following statements is /are False? $\{2,3,4\} \in A$ and $\{2,3\} \in B$ implies that $\{4\} \subseteq A-B$. $A \cap B \supseteq\{2,3,4\}$ implies that $\{2,3,4\} \subseteq A$ and $\{2,3,4\} \subseteq B$. $A-B \supseteq\{3,4\}$ ... $\{2,3\} \subseteq A \cup B$ implies that if $\{2,3\} \cap A=\emptyset$ then $\{2,3\} \subseteq B$.
Arjun
asked
in
Algorithms
Apr 3
by
Arjun
6
views
qqqq
goclasses2025_wq8
goclasses
set-theory&algebra
set-theory
power-set
multiple-select
2-marks
2
votes
4
answers
5
UGC NET CSE | December 2012 | Part 2 | Question: 4
The power set of the set $\{ \Phi \}$ is $\{ \Phi \}$ $\{ \Phi, \{ \Phi \} \}$ $\{ 0 \}$ $\{ 0, \Phi , \{ \Phi \} \}$
go_editor
asked
in
Set Theory & Algebra
Jul 8, 2016
by
go_editor
2.3k
views
ugcnetcse-dec2012-paper2
set-theory&algebra
set-theory
power-set
0
votes
2
answers
6
Explain the correctness of the statement
Question : Explain the correctness of the mathematical statement : Statement 1 : P(S) $\cap$ S = S ? Statement 2 : P(S) $\cap$ P(P(S)) = $\phi$ My Approach : Staement 1 Let S= { 1,2} P(S) = { $\phi$ , {1} ,{2}, {1,2} } P(S) $\cap$ S = $\phi$ ... P(P(S)) = {$\phi$ , {$\phi$} , {$\phi$,1}} P(S) $\cap$ P(P(S)) = { $\phi$ } Is My answers are correct ??
pC
asked
in
Set Theory & Algebra
Jun 19, 2016
by
pC
709
views
power-set
set-theory&algebra
set-theory
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