Write the set builder form of the A intersection B
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the intersection of two set A and B is the set of all the element which are common in A and B . this is denoted by AnB
and read as A intersection B
set builder : -
A n B ={x : x € A and x € B}={ x : x € A ^x € B}
here ^ denotes and , '€ ' denotes belongs to
and read as A intersection B
set builder : -
A n B ={x : x € A and x € B}={ x : x € A ^x € B}
here ^ denotes and , '€ ' denotes belongs to
Answered by
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Answer:
Therefore, The set builder form of A ∩ B is given by : A ∩ B = { x : x ∈ A and x ∈ B }
Step-by-step explanation:
The set A ∩ B contains all those elements which are both present in the set A and in the set B.
Let x be any element present in the set A ∩ B then x is present in the set A and also present in set B
So, A ∩ B will contain all a and b.
The set builder form of A ∩ B is same as the set notation or set representation form of A ∩ B
Therefore, The set builder form of A ∩ B is given by : A ∩ B = { x : x ∈ A and x ∈ B }
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