Final answer:
The student needs to design a combinational circuit for specific input-output conditions. A systematic approach involves creating a truth table, deriving the logic expressions for the outputs, and implementing them using logic gates.
Step-by-step explanation:
The question asks for the design of a combinational circuit with three inputs A, B, C and three outputs F, G, H. The circuit should satisfy the following conditions: When the binary input is 0 or 7 (binary 000 or 111), the binary output is 0. When the binary input is 1, 2, or 3 (binary 001, 010, 011), the binary output is three greater than the input (4, 5, 6 respectively).
When the binary input is 4, 5, or 6 (binary 100, 101, 110), the binary output is one greater than the input (5, 6, 7 respectively). Without presenting a specific design, a systematic approach to solve this problem would be to: Create a truth table to represent all the combinations of inputs and their corresponding outputs.
Derive the output logic expressions for F, G, and H using methods such as Karnaugh maps or Boolean algebra. Implement the circuit using standard logic gates like AND, OR, NOT, XOR, etc., based on the derived expressions.