The correct answer is c. S.

Here's why:

The expression (S∪T)\(S ∩ -T) represents the set of all elements that are in S union T but not in the intersection of S and the complement of T.

The intersection of S and the complement of T (S ∩ -T) represents all elements that are in S but not in T.

So, (S∪T)\(S ∩ -T) represents all elements that are in S union T but not in S but not in T. This simplifies to all elements that are in T but not in S.

Therefore, the set that is equivalent to (S∪T)\(S ∩ -T) is S.

Question

The correct answer is c. S.

Here's why:

The expression (S∪T)\(S ∩ -T) represents the set of all elements that are in S union T but not in the intersection of S and the complement of T.

The intersection of S and the complement of T (S ∩ -T) represents all elements that are in S but not in T.

So, (S∪T)\(S ∩ -T) represents all elements that are in S union T but not in S but not in T. This simplifies to all elements that are in T but not in S.

Therefore, the set that is equivalent to (S∪T)\(S ∩ -T) is S.

Knowee AI · Accepted Answer

The correct answer is c. S.

Here's why:

The expression (S∪T)\(S ∩ -T) represents the set of all elements that are in S union T but not in the intersection of S and the complement of T.

The intersection of S and the complement of T (S ∩ -T) represents all elements that are in S but not in T.

So, (S∪T)\(S ∩ -T) represents all elements that are in S union T but not in S but not in T. This simplifies to all elements that are in T but not in S.

Therefore, the set that is equivalent to (S∪T)\(S ∩ -T) is S.

Select the set that is equivalent to (S∪T)\(S ∩ -T) a.S ∪ Tb.Tc.Sd.S ∩ T

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