Can you help me simplify the boolean expression A AND (B OR C)?
Sure! The expression A AND (B OR C) can be simplified to A AND B OR A AND C.
What if I have A OR (B AND C)? How would that simplify?
The expression A OR (B AND C) is already in a simplified form, but you can also express it as (A OR B) AND (A OR C) using distribution.
Are there any laws or rules I should know for simplifying boolean expressions?
Yes, some key laws include the Idempotent Law, Domination Law, and De Morgan's Theorems, which can help in simplification.
Can you give me an example of using De Morgan's Theorem?
Of course! De Morgan's Theorem states that NOT (A AND B) is equivalent to (NOT A) OR (NOT B), and vice versa.
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