The correct answer is c. C‘∩ D’.

Here's the step by step explanation:

The operation C - D represents the elements that are in set C but not in set D.

In terms of set operations, this is equivalent to the intersection of set C with the complement of set D (i.e., all elements that are not in D).

In set notation, the complement of a set D is represented as D', so the intersection of set C with the complement of set D is represented as C ∩ D'.

However, the question seems to have a typo. It should be C ∩ D' instead of C' ∩ D'. So, none of the options given in the question are correct.

Question

The correct answer is c. C‘∩ D’.

Here's the step by step explanation:

The operation C - D represents the elements that are in set C but not in set D.

In terms of set operations, this is equivalent to the intersection of set C with the complement of set D (i.e., all elements that are not in D).

In set notation, the complement of a set D is represented as D', so the intersection of set C with the complement of set D is represented as C ∩ D'.

However, the question seems to have a typo. It should be C ∩ D' instead of C' ∩ D'. So, none of the options given in the question are correct.

Knowee AI · Accepted Answer

The correct answer is c. C‘∩ D’.

Here's the step by step explanation:

The operation C - D represents the elements that are in set C but not in set D.

In terms of set operations, this is equivalent to the intersection of set C with the complement of set D (i.e., all elements that are not in D).

In set notation, the complement of a set D is represented as D', so the intersection of set C with the complement of set D is represented as C ∩ D'.

However, the question seems to have a typo. It should be C ∩ D' instead of C' ∩ D'. So, none of the options given in the question are correct.

Let C and D be two sets then C – D is equivalent to __________a.C’ ∩ Db.None of the mentionedc.C‘∩ D’d.C ∩ D’