Draw the logic circuit represented by the following expression: a) (A+ C)B) + (CD + Ã) + (BD) b) AB + Č(A + B) c) D(AB+C) + A(BC) d) ĀC(B + D) + B + AČ
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- Being X and Y of a consecutive circuit with 2 D flip flops, A and B.It has 2 inputs and 1 output as Z. DA= X'Y + XADB = X'B + XAZ=B a) Draw the logic diagram of the circuit.b) Create the state table of the circuit.c) Draw the state diagram of the circuit.Draw the logic diagram of the digital circuit specified by the following Verilog description: module Circuit_C (y1, y2, y3, a, b);output y1, y2, y3;input a, b;assign y1 = a || b;and (y2, a, b);assign y3 = a && b;endmoduleImplement the following Logic Circuit using C++. A, B, C, and D are the input bits while F is the output bit function.
- Design a combinational logic circuit that takes a 3–bit input and has one output P. The P output should be active high only when the inputs corresponds to a prime number Note: the prime numbers: Prime numbers are 2, 3, 5, 7… Select one: a. P= AC+B b. P= A'C+A'B c. P= AC+A'B d. P= AC+A'B'Draw a detailed logic diagram for a 4-bit Tiny ALU circuit, labeling the two bit Op signal inputs as Op1 and Op0, where zero is the least significant bit. Write the logic expression for the circuit (you will need expressions for the four output signals Out3, Out2, Out1, and Out0 in terms of the six input signals).Draw a logic circuit that would process all subtraction operation using simple addition
- Design a logic circuit to implement the operation specified in the truth table given below. Truth table INPUT Output Product Term ABC X 000 001 010 011 100 101 110 111 0 0 0 1 0 1 1 0 A’BCAB’C ABC’let consider 5 different outputs in combinational circuit/ Digital Logic Design For example x=1 y= 0 a =1 b= 1 c=0 Design a single output schema which take the 5 different outputs into a single 5 bit output Y[4:0] Y output will be for example 5 bits 10110Truth Tables and Logic Gates /Circuits~ - NOT1. Derive truth tables for the following Boolean expressions:a) ~(A + B)b) ~ A + (~ B)c) (~ A) + Bd) (~ A). (~ B)e) (~ A). (A + (~ B)) 2. Derive truth tables for:a) A.B + (~C)b) A. (BC)c) (AB).Cd) (~ A) .(B + C)e) ~(AB) + C 3. Derive truth tables for the following; inputs are A, B and C.a) W is True if an even amount of inputs is True, and False otherwise.b) W is True if exactly one input is true, and False otherwise.c) W is true if A and C are the same, and False otherwise. 4. Draw the logic circuits for the following Boolean expressions:a) W = (AB) + (NOT C)b) X = (~A). (B + C)c) Y = ~(AB) + C
- 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 equation: A(t+1) = x’y + xA B(t+1) = x’B + xA z = B a) Draw the logic diagram of the circuit b) List the state table for the sequential circuit c) Draw the corresponding state diagramA combinational circuit with four inputs (A,B,C,D) and one output (Z) is designed as follows using an 8:1 multiplexer. Inputs A,B,C are connected to the select lines ?S2, S1, S0 respectively. Multiplexer has the following values connected to the data inputs: I0,I6 =1; I1,I3 =D; I2,I5 =0; I4,I7 =D’ Write the simplest logic expression of the circuit realized above Z= f(A, B, C, D)Draw the non-abbreviated logic diagram for the following Boolean expressions. (You may use XOR gates.) A) ((a’)’)’C) a’b + ab’F) ((ab XOR b’) + a’b)’K) (abc’) + (a’ b’ c’)’N) (((a + b)’ + c)’ + d)’