If A = {2, 3, 5} and B = {2, 5, 6},then (A - | vedclass

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(C) Given sets are $A = \{2, 3, 5\}$ and $B = \{2, 5, 6\}$.First,find the set difference $(A - B)$,which contains elements present in $A$ but not in $

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$\{(3, 2), (3, 5)\}$

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(C) Given sets are $A = \{2, 3, 5\}$ and $B = \{2, 5, 6\}$.First,find the set difference $(A - B)$,which contains elements present in $A$ but not in $B$: $A - B = \{3\}$.Next,find the intersection $(A \cap B)$,which contains elements common to both $A$ and $B$: $A \cap B = \{2, 5\}$.Finally,calculate the Cartesian product $(A - B) 	imes (A \cap B) = \{3\} 	imes \{2, 5\} = \{(3, 2), (3, 5)\}$.

If $A = \{2, 3, 5\}$ and $B = \{2, 5, 6\}$,then $(A - B) \times (A \cap B)$ is:

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