if X= {a,b,c,d} Y={f, b,d,g} find i) XUY ii)XNY iii) X-Y
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Given :-
Two sets X = { a , b , c , d } and Y = { f , b , d , g }
To Find :-
i) X U Y
ii) X ∩ Y
iii) X - Y
Used Concepts :-
- X U Y is the set consisting all elements belongs to both X and B .
- X ∩ Y is the set consisting all the common elements of X and Y .
- X - Y is the set of all elements which belongs to X but not to Y .
- If in X and Y one element is more than one times than it roster form it is written only once .
Solution :-
Here , X = { a , b , c , d }
Y = { f , b , d , g }
i ) :-
Therefore , X U Y = { a , b , c , d , f , g } .
ii) :-
X ∩ Y = { b , d }
Because b and d both are common in X and Y .
iii) X - Y :-
X - Y = { a , c }
Because Here b and d belongs to Y , but we want only those elements which belongs to X but not to Y .
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