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Question

If A={5,7,9,11},B={9,10} and aRb means a<b where a∈A,b∈B, then which of the following are true?


A

Co-domain of R is {9,10}.

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B

Range of R= Co-domain of R

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C

R={(5,9),(5,10),(7,9),(7,10),(9,10)}

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D

Domain of R is {5,7,9}.

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Solution

The correct options are
A

Co-domain of R is {9,10}.


B

Range of R= Co-domain of R


C

R={(5,9),(5,10),(7,9),(7,10),(9,10)}


D

Domain of R is {5,7,9}.


Given that R is a relation such that aRb mean a<b.
R={(5,9),(5,10),(7,9),(7,10),(9,10)}

Domain={5,7,9}, the set of all first coordinates of the ordered pairs that belong to R

Also, co-domain ={9,10}, the second set in the relation R

Range ={9,10}, the set of second components of the ordered pairs which belong to R


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