For any two sets $A$ and $B$ , $A - (A - B)$ equals

B

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A - B

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A \cap B

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A^{C} \cap B^{C}

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Solution

The correct option is C $A \cap B$
Given
A and B two sets
$A - (A - B)$ equals
so $A - (A - B) = A \cap B$
(from diagram).

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Similar questions

A

B

(A \cup B)^{C} \cap (A^{C} \cap B)

A \cap (A \cup B)'

ϕ

A \cap B

For any two sets A and B , $A \cap (A \cup B)$ is equal to

A

B

A^{c} - B^{c} = B - A

A

B,

(A \cup B)^{'} = A^{'} \cup B^{'},

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