6. Using your NAND chips, build the following logic circuit. Using the truth table below, determine what the expected output should be then carry the circuit through its truth table and see how well the circuit operation matches your expectations. A B C What is the Boolean expression for this circuit? D X= Input Input Input Input Expt'ed Actual Input| Input Input | Input| Expt'ed Actual А B C D A B C
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- 3-) Analyze the circuits below and write the Boolean equation for each Part. Simplify the equation using Boolean algebra and determine if they function as an XOR, XNOR or neither. A): Dor B): XD XD . D3. Design and Show the connection on the circuit that would add two 6-bit data, D: (D6 Ds Di) and H: (H6 Hs Hi). You may use 4-bit adders. Draw the circuit and clearly indicate/identify all input and outputs. Show addition of Ds to Hs and Sum (Es). Do not draw switches, resistors, and LEDS at inputs or outputs. 7483A 7483A A. A, A, A1 B. B. B, B, B. B. B, C, C. C. C. B,- The proportional distribution of A, B, C, D signals is given in the table as a percentage. It “logic 1” when the signals are accepted as active, “logic 0” when they are accepted as passive. takes. - When the proportional sum of active signals is over 50%, its output is "logic1", When we accept "logic 0" when it is below 50%, the output in the table Find the values. - Create an X function based on the logic values you find. Simplify the created X function. - Design the simplified function with NAND and NOR gates. - Set up the circuits you designed with NAND and NOR gates and observe the outputs. Show the output values by drawing a table, applying all possibilities to the input values.
- - The proportional distribution of A, B, C, D signals is given in the table as a percentage. It “logic 1” when the signals are accepted as active, “logic 0” when they are accepted as passive. takes. - When the proportional sum of active signals is over 50%, its output is "logic1", When we accept "logic 0" when it is below 50%, the output in the table Find the values. - Create an X function based on the logic values you find. Simplify the created X function. - Design the simplified function with NAND and NOR gates.Excess-3 code is significant for arithmetic operations as it overcomes shortcoming encountered while using 8421 BCD code to add two decimal digits whose sum exceeds 9. Excess-3 arithmetic uses different algorithm than normal non-biased BCD or binary positional number system. An electronics company has hired your services to design a code converter that converts Binary Coded Decimal (BCD) code for it. Design the converter.3. Discussion: 1. Compare between BCD code & Excess-3 code? 2. What is the reason of inventing Excess-3 Codes? 3. Find the Excess-3 code of (83.67)10 and show your work? 4. Find the decimal number of (11110001101010)Excess-3 and show your work? 5. What is the Excess-3 code of (100100001111001)BCD ? Show and verify yourwork.
- Direction: Analyze the given circuit and find the following: Logic Expression Simplified Logic Expression using Boolean Algebra Simplified CircuitDesign a combinatorial circuit that will be able to detect prime numbers given as input in binary. The input to the system will be any 4 bit binary number. The output of the circuit should be a single bit that will be 1 (high) if the input is a prime number and 0 (low) if the input is not a prime number. For example, if the input to the circuit is 0101 the output should be 1. Again if the input is 1010, the output should be 0.Q1: Design and implement an asynchronous counter that counts from 0000 up to 1100 (modulus 13). Use OR gate, and show in the drawing how the OR gate is connected to truncate the state 1101.
- To display the hexademical value of a 4- bit number on a 7-segement display. the LEDs of the seven segment compnent are lit with a logical "0" (actice low). The inputs are (active high). a) complete the below truth tablee for each output b) Using Karnaugh map provide the simplifed expession for each output(a,b,c,d)1. Gray code to Binary converter: Gray code is one of the codes used in digital systems. It has the advantage over binary numbers that only one bit in the code word changes when going from one number to the next. (See Table 1). Design a combinational circuit with 4 inputs and 4 outputs that converts a four- bit gray code number into an equivalent four-bit Binary number. Use Karnaugh map technique for simplification. Use LogicWorks for pre-lab demonstrations. Select the library "7400dev.clf* in the Parts Palette and then select the XOR chip 74-86. This would give you a set of 4 XOR's as shown in Fig. 1, just like the hardware chip 74-86. You could use as many as needed from these XOR gates in your design. Get back to ALL LIBRARIES and select switches for the inputs and Binary Probes as indicators of the outputs. Verify your design in the pre-Lab. During the Lab construct the circuit and verify its operations.Design a digital circuit using only 4-to-1 multiplexers, allowing represent the following Boolean function. As a restriction you can only use 4 multiplexers in size 4 to 1.