Boolean logic utilizes all the following logical operators except

Boolean logic utilizes all the following logical operators except

• A. And
• B. Or
• C. Not
• D. If

Answer: (D)

Boolean logic relies on three fundamental operations that combine or modify truth values: AND, OR, and NOT. These are the standard building blocks used to form more complex expressions, with clear truth tables: P AND Q is true only when both P and Q are true; P OR Q is true if at least one of P or Q is true; NOT P flips the truth value of P. The phrase "If P then Q" describes implication, which is not treated as a separate primitive operator in this framework. Instead, implication is defined in terms of the basic operations: P → Q is equivalent to ¬P ∨ Q. So you can express the same idea using NOT and OR without introducing a new primitive operator. That’s why the option representing “If” doesn’t belong with the basic Boolean operators.

Boolean logic relies on three fundamental operations that combine or modify truth values: AND, OR, and NOT. These are the standard building blocks used to form more complex expressions, with clear truth tables: P AND Q is true only when both P and Q are true; P OR Q is true if at least one of P or Q is true; NOT P flips the truth value of P. The phrase "If P then Q" describes implication, which is not treated as a separate primitive operator in this framework. Instead, implication is defined in terms of the basic operations: P → Q is equivalent to ¬P ∨ Q. So you can express the same idea using NOT and OR without introducing a new primitive operator. That’s why the option representing “If” doesn’t belong with the basic Boolean operators.