To derive the Boolean expressions, we need more information about the inputs and desired outputs. For the truth table, we need to know the variables. Without the expressions, we can't perform the reduction and verification process.
Step-by-step explanation:
A. Derive a Boolean expression for F1 and F2:
To derive a Boolean expression for F1 and F2, we need more information. We need to know the inputs and the desired outputs. Once we have that information, we can use logic gates and truth tables to determine the Boolean expressions.
B. List the truth table with 16 binary combinations of the four input variables:
To list the truth table with 16 binary combinations of the four input variables, we need to know what the input variables are. Each variable can take on two values (0 or 1), so with four variables, we have 2^4 = 16 possible combinations.
C. Reduce the expression with Tabulation method and verify with KMAP:
Without the actual expressions, we can't perform the reduction with Tabulation method or verify with KMAP. It's important to provide the expressions so that we can work through the reduction and verification process.