To negate the expression NOT(A) AND B, we apply De Morgan's Law, which states:

• The negation of a conjunction (AND) is the disjunction (OR) of the negated components.
• The negation of a disjunction (OR) is the conjunction (AND) of the negated components.

The given expression is NOT(A) AND B.

Negating it:

1. The negation of the entire expression will be NOT(NOT(A) AND B).
2. By De Morgan's Law, this becomes NOT(NOT(A)) OR NOT(B).
3. NOT(NOT(A)) simplifies to A.

Thus, the negated expression is:

A OR NOT(B).

Would you like more details or have any questions?

Here are 5 related questions to explore further:

1. How does De Morgan's Law work in logic?
2. What is the negation of an OR expression?
3. How would you simplify NOT(A OR B)?
4. What is the truth table for NOT(A) AND B and its negation?
5. How can Boolean algebra be used to simplify logical expressions?

Tip: De Morgan's laws are crucial in logic and set theory, and they help simplify complex negations in both fields.