A truth table for a combinational logic function is a table that lists all possible input combinations and their corresponding output values.

1. The number of rows in a truth table is determined by the number of possible input combinations.

2. For a binary system (like digital logic), each input can have 2 possible states: 0 or 1.

3. If there are 5 inputs, then the number of possible combinations is 2^5.

4. Therefore, a complete truth table for a combinational logic function with 5 inputs would need 32 rows.

Question

A truth table for a combinational logic function is a table that lists all possible input combinations and their corresponding output values.

1. The number of rows in a truth table is determined by the number of possible input combinations.

2. For a binary system (like digital logic), each input can have 2 possible states: 0 or 1.

3. If there are 5 inputs, then the number of possible combinations is 2^5.

4. Therefore, a complete truth table for a combinational logic function with 5 inputs would need 32 rows.

Knowee AI · Accepted Answer

A truth table for a combinational logic function is a table that lists all possible input combinations and their corresponding output values.

1. The number of rows in a truth table is determined by the number of possible input combinations.

2. For a binary system (like digital logic), each input can have 2 possible states: 0 or 1.

3. If there are 5 inputs, then the number of possible combinations is 2^5.

4. Therefore, a complete truth table for a combinational logic function with 5 inputs would need 32 rows.

Suppose a combinational logic function has 5 inputs and 2 outputs. How many rows are needed in a complete truth table?