Question

Which set relation of cartesian product AxB from a non empty set A to a non empty set B.

a. Empty set b. Super set
c. Sub set d. None of these ​

Answer 1

Answer:

I think b option Super set

Answer 2

SOLUTION

TO CHOOSE THE CORRECT OPTION

Which set relation of cartesian product A x B from a non empty set A to a non empty set B.

a. Empty set

b. Super set

c. Sub set

d. None of these

CONCEPT TO BE IMPLEMENTED

SET : A set is a well defined collection of distinct objects

SUBSET : A set S is said to be a subset of T if every element of S is an element of T

CARTESIAN PRODUCT :

Let A and B are two sets. Then the Cartesian product of A and B is denoted by A × B and defined as

$\sf{A \times B = \{(x, y) : x \in A \: \: and \: \: y \in B \}}$

RELATION :

Let A and B are two non empty sets. Then a Relation R from A to B is a Subset of A × B

EVALUATION

From above we can conclude that

The set relation of cartesian product A x B from a non empty set A to a non empty set B.

c. Sub set

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