(a) Convert the following logic gate circuit into a Boolean expression, writing Boolean sub-expressions next to each gate output in the diagram: (b) Realise Ex-OR gate using universal gate?

F1 Simplify the given circuit to a minimum number of logic gates. Show truth table, simplification solution and simplified circuit diagram.

Draw the logic diagram corresponding to the Boolean expression: ((A'C + B') · (A'B')) + AC Draw the logic diagram corresponding to the Boolean expression: YZ + (XZ' + Y') Draw a logic diagram to show how to build an exclusive-or gate out of AND, OR, and NOT gates. Show how to build an AND gate using only NOR gates. Why is NOR considered a "universal gate"?

1) Design the logic gates that compare (3) bit binary numbers that are "equal" or "not equal." A0  B0  A1 B1 A2 B2   2) Derive  the logic equations for both outputs   3) What type of circuit/system can this be used in an application you could create?

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A d e H C f Figure 1 Referring to the logic circuit in Figure 1, determine: a. The simplified Boolean expression.

Binary Subtractors 1. What are binary subtractors? 2. How does it work? 3. Types of binary subtractors. 4. Draw the logic circuit diagram. 5. Show the truth table. (Our subject is logic circuit and switching theory, and our lesson is combination logic circuit)

QUESTIONS: Can a NOT circuit be classified as gate? why? How does the logic of the NOT-OR gate differ from that of an OR gate? Conclusion: