If A = {a, b},B = {c, d},C = {d, e},then the | vedclass

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(C) Given sets are $A = \{a, b\}$,$B = \{c, d\}$,and $C = \{d, e\}$.First,find the union of sets $B$ and $C$:$B \cup C = \{c, d\} \cup \{d, e\} = \{c,

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$A 	imes (B \cup C)$

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(C) Given sets are $A = \{a, b\}$,$B = \{c, d\}$,and $C = \{d, e\}$.First,find the union of sets $B$ and $C$:$B \cup C = \{c, d\} \cup \{d, e\} = \{c, d, e\}$.Now,calculate the Cartesian product of set $A$ and the resulting set $(B \cup C)$:$A 	imes (B \cup C) = \{a, b\} 	imes \{c, d, e\}$.This results in the set of ordered pairs:$\{(a, c), (a, d), (a, e), (b, c), (b, d), (b, e)\}$.Thus,the given set is equal to $A 	imes (B \cup C)$.

If $A = \{a, b\}$,$B = \{c, d\}$,$C = \{d, e\}$,then the set $\{(a, c), (a, d), (a, e), (b, c), (b, d), (b, e)\}$ is equal to:

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