please help me out with these, An explanation and answer would help me a lot!

A truth table may be used to compare 2 circuits. The table below compares the 2 circuits ghown for the Distributive Property. Rules of Boolean Algebra Determine the 12 Rules of Boolean Algebra. First, create the circuit in LogicTVorks. Then, make a truth table. Rules =1 and =6 are done for you. (Still create these circuits in LogicWorks.) Note: for Rules =19, there is only 1 independent input, A, and since it can have only two values, 0 or 1 , there are only 2 rows in your truth tables. For Rules =1011, there are two independent variables, A and B, so there are 4 rows in your truth tables for the 4 possible input value combinations. For Rule =12, there are three independent variables, A,B, and C, so there are 8 rows in your truth table for the 8 possible input value combinations. When drawing the circuits in LogicWorks, you need to have enough copies of your circuits to show the output values for all possible input value combinations; i.e., 2 copies of the circuits for =19,4 copies of the circuits for =1011, and 8 copies for =12. Problems =1112 will also need to show the outputs for the logic gates representing both the left and right hand sides of the equation. 1. A+0=A (This is because the columns A and A+0 are the same, as shown in bold.) 2. A+1= 3. A+0= A truth table may be used to compare 2 circuits. The table below compares the 2 circuits ghown for the Distributive Property. Rules of Boolean Algebra Determine the 12 Rules of Boolean Algebra. First, create the circuit in LogicTVorks. Then, make a truth table. Rules =1 and =6 are done for you. (Still create these circuits in LogicWorks.) Note: for Rules =19, there is only 1 independent input, A, and since it can have only two values, 0 or 1 , there are only 2 rows in your truth tables. For Rules =1011, there are two independent variables, A and B, so there are 4 rows in your truth tables for the 4 possible input value combinations. For Rule =12, there are three independent variables, A,B, and C, so there are 8 rows in your truth table for the 8 possible input value combinations. When drawing the circuits in LogicWorks, you need to have enough copies of your circuits to show the output values for all possible input value combinations; i.e., 2 copies of the circuits for =19,4 copies of the circuits for =1011, and 8 copies for =12. Problems =1112 will also need to show the outputs for the logic gates representing both the left and right hand sides of the equation. 1. A+0=A (This is because the columns A and A+0 are the same, as shown in bold.) 2. A+1= 3. A+0=