5.6 A sequential circuit with two D flip-flops A and B, two inputs, x and y; and one output z is specified by the following next-state and output equations (HDL-see Problem 5.35): A(t+1)=xy'+xB B(t+1)=xA+xB' z=A 1. (a) Draw the logic diagram of the circuit. 2. (b) List the state table for the sequential circuit. 3. (c) Draw the corresponding state diagram.
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- 5) You want to design an arithmetic comparison combined logic circuit.a. Write your design purpose of the 4-bit comparison (big-equal-small) circuit.b. List the process steps that you will apply in the design approach. Design a 4-bit comparison (large-equal-small) circuit. Explain each step. Realize with AND, OR, NOT gates.c. Compare the decimal numbers in the last two digits of your student number in the circuit you designed and discuss the result. last two digits of student number : 0 4 . Not : I want the solution to contain tables and equations, and the electrical circuit resulting from tables and equations, as in the picture that I attached,And if possible, Because it is normal when solving a question to have tables and equations. I want an integrated solution, please look at the question carefully before starting the solution because I have sent a question a lot(c) Figure Q5(c) shows a logic circuit which has three inputs A, B, C and two outputs F and G. i) Obtain the logic expression for the outputs G and F. ii) Redesign the circuit using only 3-to-8 decoder (with active high outputs) and OR gates. G A B F Figure Q5(c)Q5: Create a model with Combinatorial Logic blocks to implement a full subtractor* logic circuit.
- (a )Design a 2-bit counter circuit using J-K Flip-flops b) Design a 8-bit counter circuit by using the circuit you created as a package program. (It is required as we designed in the main part of the Logisim program.)A sequential circuit has two JK flip-flops A and B, two inputs x and y, and one output z. The flip-flop input equations and circuit output equation are attached below: a) Draw the logic diagram of the circuit. b) Derive the state equations for A and B c) Tabulate the state table. d) Draw the state diagram for the circuit and describe the function of circuit.Design a logic gates circuit for P.O.S F(A,B,C,D) = E ( 0,3,5,6 , 9 , 10 , 12 , 15 ) %3D using Boolean algebra rules .Draw the simplified circuit.
- what are your expectations on this subject Logic Circuit and DESIGN (Digital Electonics) What could you contribute to meet your expectations? Give atleast 5 expectations and contribution on this subject in paragraph form.Using Logisim, draw the combinational logic circuit diagram by using the equation: (ab’ . (a + c))’ + a’b . (a +b’ + c’)’Design a 3-bit counter that counts the following sequence: 7,5, 3. 1.0.7, 5. 3, 1, 0, 7. etc. Using the sequential design technique that starts from a state diagram, draw the state table. minimize the logic. and draw the final circuit. The outputs of logic circuit are 2 = Qo Q1. I, = Qo.Qi + Qo.Qi, Io = Qo.Q2, Cont2 = Qj Q2 Cont1 = Qu Q2. Cont0 = Q2 Qo.Q1. h = Qo.Qi + Qo.Q1, Io = Qo Qz Cont2 = Q, Q2 Contl = Qo Q2 Cont0 = Q2 Qo Qı Ij = Qo.Q, + Q».Qı, Io = Qo. Q2. Cont2 = Qj Q2. Contl = Qo.Q2. Cont) = Q2 L = Qo.Qı. I¡ = Q. Qj + Qu Q Io = Qv.Qz Comt2 = Q, Q, Contl = Q Q2 Cont0 = Q2 !! fefsto How much will be per-product cost and th
- Design circuit that has an input w and an output z. The circuit is a sequence detector that produces z = 1 when the previous two values of w were 00 or 11; otherwise z = 0. Use W=0101100010101110101011100010 a) For this problem design the circuit using JK flipflops, draw the state diagram, true table, logic circuit.Design a 2-bit countdown counter using D flip-flops and binary coding. This circuit has an input X. When X=0 flip-flops preserve their states. When X=1 next state is 1 less than the previous state. e.g. When X=1 if present state is 11 then the next state should be 10.Simplify the following Boolean function F, together with the don't care d. Using K-map and Draw the logic diagram. a) F (A,B,C,D) = Em(0,6,8,13,14) & d (2,4,10) %3D b)F (A,B,C,D) = Em(1,3,8,10,15) & d (0,2,9) %3D