a 4-bit Gray Code to Excess-3 code converter
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Design a 4-bit Gray Code to Excess-3 code converter. include the truth table, k-map, and simplified Boolean Function.
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- 4.Give the Truth table, Boolean expression and logic circuit diagram for a 2 to 4 decoder2. Give the Truth table, Boolean expression and logic circuit diagram for a 1 to 8 demultiplexerFrom the given truth table above, Table 5.1a. Determine the simplified Boolean function of the output of the half-adder circuit.b. Design a half adder circuit using an exclusive-OR gate and an AND gate.
- Draw a truth table, Karnaugh diagram and logical gates circuit to show the functionof an even number detection circuit. That is, the output of the circuit will be one only ifthe value of the binary input is even. Assume three inputs.Using Boolean algebra theorems, simplify the logic expression above as far as possible. Create a Circuit Diagram for the new expression Then create a truthtable for the simplified circuitDraw the Truth Table of 4-bits Binary-to-Gray Code converter.
- 1. Draw the truth table and logic circuit for a half adder. 2. Implement the following Boolean expression using only NAND gates: (A OR B) AND (NOT A OR NOT B)a. Fill in the Karnaugh map for the logic function defined by the truth table of Figure below.b. What is the minimun expression for the function?What is an adder and subtractor circuit? What are the different adder circuit? Briefly describe each. Derive the truth table, Boolean function, and logical diagram of each adder circuit.
- a. Fill in the Karnaugh map for the logic functiondefined by the truth table.b. What is the minimum expression for the function?Draw a logic circuit for (A + B)C. For a special case B=C, create truth table for this expression. What value did you get? Compare your result with the list of Boolean Algebra identities.simplify the boolean expression and draw a 2x4 Decoder for the simplified boolean expression of the truth table.