(B) Given sets are $A=\{4, 8, 12, 16\}$ and $B=\{8, 4, 16, 18\}$.Two sets are equal if they contain exactly the same elements.It can be observed that

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(B) Given sets are $A=\{4, 8, 12, 16\}$ and $B=\{8, 4, 16, 18\}$.Two sets are equal if they contain exactly the same elements.It can be observed that $12 \in A$ but $12 \notin B$,and $18 \in B$ but $18 \notin A$.Since the elements of $A$ and $B$ are not identical,$\therefore A \neq B$.

Class 11 Mathematics Set Theory Basic of Set theory

Easy

In the following,state whether $A=B$ or not:
$A=\{4, 8, 12, 16\}; B=\{8, 4, 16, 18\}$

A
$A=B$
B
$A \neq B$
C
Cannot be determined
D
None of these

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Set Theory

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Basic of Set theory

The dual of $(x+y) \cdot (x^{\prime} \cdot 1)$ is:

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If $aN = \{ax : x \in N\}$ and $bN \cap cN = dN$,where $b, c \in N$ are coprime numbers,then:

Medium

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In set-builder form,the empty set is represented by

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State which of the following sets are finite or infinite:
$\{ x : x \in N \text{ and } x \text{ is odd} \}$

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State whether the following set is finite or infinite:
The set of numbers which are multiples of $5$.

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In the following,state whether $A=B$ or not:$A=\{4, 8, 12, 16\}; B=\{8, 4, 16, 18\}$

Similar Questions

The dual of $(x+y) \cdot (x^{\prime} \cdot 1)$ is:

If $aN = \{ax : x \in N\}$ and $bN \cap cN = dN$,where $b, c \in N$ are coprime numbers,then:

In set-builder form,the empty set is represented by

State which of the following sets are finite or infinite:$\{ x : x \in N \text{ and } x \text{ is odd} \}$

State whether the following set is finite or infinite:The set of numbers which are multiples of $5$.

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In the following,state whether $A=B$ or not:
$A=\{4, 8, 12, 16\}; B=\{8, 4, 16, 18\}$

State which of the following sets are finite or infinite:
$\{ x : x \in N \text{ and } x \text{ is odd} \}$

State whether the following set is finite or infinite:
The set of numbers which are multiples of $5$.