In applying pull up and pull down principle, demonstrate all steps and in your own understanding use Y = A +{ B × (C +D ) } to DESIGN_four input CMOS Static logic gate . a)
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- Q (A, B, C) = A̅ .B̅. C + A̅ .B. C + A .B. Obtain the function given as C̅ + A.B.C, simplified by the Karnaugh Map method, in terms of minterms and maxters separately. Set the output functions separately with logic gates with AND NOT for minterms and OR for maxima.Minimize the following Equation by using Karnaugh Map, then draw the final Logic Circuit of the minimized equation. . Y (A, B, C, D) = {(0,1,4,5,6,7,8,9Consider two binary numbers where the first is made of three bits whichcan be represented by X, Y, and Z, while the second is two bits and isrepresented by A and B. Design a logic circuit that multiplies X Y Z timesA B, using two half adders, one full adder in addition to AND gates.
- Construct the corresponding logic circuit for the following expression using only AND gates and OR gates and INVERTERS. Do not simplify! x = AB(C+D) 6) z = (A + B + CDE) + BCDMinimize the logic function Y(A,B,C,D) = ∑(0,1,2,3,5,7,8,9,11,14) . Use Karnaugh map. Draw logic circuit for the simplified function.Q (A, B, C) = A̅ .B̅. C +A̅ .B. C + A .B. C̅ + A.B.C Karnaugh function given in the form Using the mapping method, you can use the simplified function separately in terms of minterms and maxters. obtain. Output functions with AND NOT for minterms and OR for maxters. Install separately with logic doors.
- Question 6a) One extremely powerful aspect of CMOS is the ability to create single gate circuits that can implement functions consisting of several basic Boolean logic operations. This makes digital CMOS design quite different from classical logic design techniques, since now the logic expressions and the corresponding circuits become very closely related.With this back ground how would you solve Y = A +{ B × ( C +D ) }using what you have learnedQ (A, B, C) = A̅ .B̅. C +A̅ .B. C + A .B. C̅ + A.B.C Karnaugh function given in the form Using the mapping method, you can use the simplified function separately in terms of minterms and maxterms. obtain. Output functions with AND NOT for minterms and OR for maxters. Install separately with logic doors.Kindly design a Master-slave J-K flip-flop using NAND gates only and staterace-around condition, and how it can be eliminated in a Master-slave J-K flipflop? A multiplexer (MUX) also known as data selector, is a logic circuit which allowsthe digital information from multi-inputs to a single output line
- One extremely powerful aspect of CMOS is the ability to create single gate circuits that can implement functions consisting of several basic Boolean logic operations. This makes digital CMOS design quite different from classical logic design techniques, since now the logic expressions and the corresponding circuits become very closely related. With this back ground how would you solve Y = A +{ B × ( C +D ) } using what you have learnedF A,B,C,D) = ∑ (1, 2, 3, 8, 9, 10, 11,14)× d (7, 15) Use Karnaugh map and Quinn McKlausky Method. Draw the logic circuit for the simplified function using NOR gates for both methods. Compare Both methods in terms of cost assuming a Nor gate costs 10 cents.Topic: Digital Electronics Please explain better while solving so I can please understand very well. QUESTION: Explain race around condition using a suitable logic diagram? How it can be avoided?