Design a combinational circuit with three inputs A, B, & C. The output Z is HIGH when the binary value of the inputs is an EVEN number and is greater than TWO. Draw the circuit using ONLY NOR gates.
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Design a combinational circuit with three inputs A, B, & C. The output Z is HIGH when the binary value of the inputs is an EVEN number and is greater than TWO. Draw the circuit using ONLY NOR gates.
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- Design a combinational circuit with three inputs, x , y , and z , and three outputs, A, B, and C . When the binary input is 0, 1, 2, or 3, the binary output is two greater than the input. When the binary input is 4, 5, 6, or 7, the binary output is two less than the input.Design a combinational circuit with three inputs x, y, and z and three outputs A, B, and C. When the binary input is 0, 1, 2, or 3, the binary output is one greater than the input. When the binary input is 4, 5, 6, or 7, the binary output is two less than the input.Design a combinational circuit with three inputs x, y, z, and three outputs a, b, and c. When the binary input is 0, 1,2, or 3 , the binary output is 1 greater than the input. When the binary input is 4, 5, 6, or 7, the binary output is one less than the input.
- Write the three outputs of X, Y and Z in terms of the four inputs A, B, C and D for the follow logic gates configuration ---This is my answer: I am unsure if it is right. X = A + (A’B’ * (B’+C’) = A + (A’+B’)*(B’*C’) Y = ((A’+B’)*(B’*C’))*((B’*C’)+CD)Z = (B+C)*(C’+D’)*D’Design a combinational circuit with three inputs and one output.(a) The output is 1 when the binary value of the inputs is less than B. The output is 0 otherwise.Draw unsimplified circuits to implement the following Boolean expressions. Use many-input AND, OR, NOR, or NAND gates where they are useful (instead of using only 2-input gates).
- Design a combinational circuit with three inputs and one output. The output is 1 when the binary value of the inputs is less than 3. The output is 0 otherwise.Create a 1-bit XOR circuit using only AND, OR, and NOT gates. Explicitly show all steps starting from the truth table for XOR, then listing the logical expressions for when XOR is 1, and then translating the expressions into a circuit.a. Draw a circuit which produces Sum and CarryOut from inputs A and B (this circuit is known as a half adder). You should use exactly one AND gate and one XOR (exclusive or) gate. b. Give the truth table for a full adder (which incorporates a carry-in bit to the sum of A and B):
- (a) Find the output of the circuit corresponding to the input P = 1, Q = 0, and R = 1. (b) Write the Boolean expression corresponding to the circuit.Design the simplest circuit that has three inputs, a, b, and c, which returns an output value of 1 whenever g and b are complements of each other or b and c are complements of each other, otherwise the output is 0. Realize the circuit using 4input , 3output PALDesign a combinational circuit with three inputs x, y, and z, and three outputs, A, B, and C. When the binary input is 0, 1, 2, or 3, the binary output is one greater than the input. For example, if the inputs are 000, the outputs are 001. When the binary input is 4, 5, 6, or 7, the binary output is two less than the input. For example, when inputs are100, the outputs are 010. Show the truth table for the inputs and outputs. please show all steps , dont just explain