Design a 4-bit combinational circuit that outputs the equivalent two’s complement for the odd inputs and Gray code for the even inputs. Use don’t care for those that are not applicable. Include the truth table, simplified Boolean function, and decoder implementation.
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Design a 4-bit combinational circuit that outputs the equivalent two’s complement for the odd inputs and Gray code for the even inputs. Use don’t care for those that are not applicable. Include the truth table, simplified Boolean function, and decoder implementation.
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- Design a 4-bit combinational circuit that outputs the equivalent two’s complement for the odd inputs and Gray code for the even inputs. Use don’t care for those that are not applicable. Include the truth table, simplified Boolean function, and decoder implementation. Hi! I need answer ASAP. Thank you so much! :)Design a circuit using a Multiplexer, (((USING A MULTIPLEXER NOT A DECODER))) that has two inputs X, and S, where X represents an 8-bit BCD number,S is a sign bit. The circuit has one output Y, which is the Binary representation of thesigned-magnitude BCD number. A negative output is represented in the Binary 2’scomplement form.Design a combinational circuit that accepts a 4-bit number and generates abinary number output that approximates the square root of the number. Forexample, if the square root is 3.5 or larger, give a result of 4. If the squareroot is <3.5 and >= 2.5, give a result of 3. Use K-maps to simplify the circuit.Draw 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 PALFind the Maxterm expansion of the truth table and design the corresponding circuit in Quartus II. Simulate your design and verify that it functions properly according to the truth table. Please draw the truth table on paper so I can understand it.Design a circuit that compares two 3-bit numbers A and B to check if they are equal and less than. The circuit has two outputs X and Y, So that X=1 if A==B and X=0 if A!=B and Y=1 if A<B and Y=0 if A>B
- Design a circuit with a 4-bit BCD input A, B, C, D that produces an output W, X, Y, Z that is equal to the input + 3 in binary. For example, 9 (1001) + 3 (0011) = 12 (1100). The outputs for invalid BCD codes are don’t-cares. Write the truth table and the Karnaugh maps used to simplify the Boolean expression!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.Build a circuit that implements the 1’s complement number system using encoder and decoder. Make sure that your circuit is efficient, meaning you should use the lowest number of components.
- Design a circuit that uses 4-bit full adders and AND gates. Given two 8-bit signed 2s-complement numbers A and B and a binary input signal M, your circuit should produce an 8-bit signed 2s-complement result R, as follows: if (M == 0) R = A; else R = A + B + 1;Find the maxterm expansion of the truth table and develop a digital circuit that works with the given truth table.Create a 1-bit adder circuit. It has three 1-bit inputs: a, b, and carry_in, and two 1-but outputs: result and carry_out. Has the following gates: AND, OR, NOT gates