314 views
0 votes
0 votes

For each of the following sets, determine whether 2 is an element of that set.

  1. $\{ x \in R  \mid x \text{ is an integer greater than} \}$
  2. $\{x \in R \mid x \text{ is the square of an integer}\}$
  3. $\{ 2 ,\{ 2 \}\}$
  4. $\{\{ 2\},\{\{ 2 \}\}\}$
  5. $\{\{2 \},\{2,\{2 \}\}\}$
  6. $\{\{\{2\}\}\}$

1 Answer

Related questions

282
views
0 answers
0 votes
Pooja Khatri asked Apr 5, 2019
282 views
Use a Venn diagram to illustrate the subset of odd integers in the set of all positive integers not exceeding $10$.
281
views
1 answers
0 votes
Pooja Khatri asked Apr 5, 2019
281 views
Determine whether each of these statements is true or false.$x$ $\epsilon$ {$x$}{$x$} $\subset$ {$x$}{$x$} $\epsilon$ {$x$}{$x$} $\epsilon$ {{$x$}}$\phi$ $\subseteq$ {$x$}$\phi$ $\epsilon$ {$x$}
477
views
1 answers
0 votes
Pooja Khatri asked Apr 5, 2019
477 views
Determine whether each of these statements is true or false.$\phi$ $ \epsilon$ {$\phi$}$\phi$ $\epsilon$ {$\phi,$ { $\phi$}}{$\phi$} $ \epsilon$ {$ \phi$}{$\phi$ ... {$\phi$ , { $\phi$ }}{$\phi$} $\subset$ {{$\phi$ }, { $\phi$}}
430
views
1 answers
0 votes
Pooja Khatri asked Apr 5, 2019
430 views
Suppose that $A=$ { $2,4,6$ }, $B=$ { $2,6$ }, $C=$ { $4,6$ }, and $D=$ { $4,6,8$ }. Determine which of these sets are subsets of which other of these sets.