Q.3) The check matrix of a (7, 3) linear block code is generated as follows: 1- The first row is the last four values of the J-K flip flop operation. 2- The second row is the odd parity bit of the combination of two binary functions. 3- The third row is the copy action of a lamp that is controlled by two switches in a ladder fashion. Demonstrate its error detection and correction performances with two examples.

2- Using JK Flip flops, a 2-bit counter will be designed that will count down ((11-10-01-00) when the input is "0") and the random sequence given when the input is "1" (00-01-11-10). a) Construct the state table for the sequential circuit. b) Obtain the simplified input equations for flip-flops. c) Draw the logic circuit for the 2-bit counter.

3.) The design size of the synchronous counter sequential (sequential) logic circuit. It will count from 0 to 9 and the son of your student number will not count decimals in two digits. A. List the process steps that you will apply in the design approach. Create the State Chart and State Chart. B. Design the sequential circuit using JK Flip-Flop. Explain each step. Show that it has performed the desired action. last digit student num: 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, I want the solution on paper if possible.

A synchronous sequential logic system has an input x and an output z. The system is a 110 sequence detector that resets after every detection. Design the circuit using the following steps: a) Produce the state diagram and state table for Moore model. b) Construct the state table using Grey code. c) Derive the minimum state equations and implement the circuit using positive-edge D flip-flop. Show all the steps in detail

Design a 3-bit synchronous counter, which counts in the sequence: 001, 011, 010, 110, 111, 101, 100 (repeat) 001, ... Draw the schematic of the design with three flip-flops and combinational logics.

Q) You want to design a synchronous counter sequential (sequential) logic circuit. Counting from 0 to 9 and will not count the last two digit of your student number. (a) List the steps that you will apply in the design approach. State Chart and State Create the table. (b) Design the sequential circuit using JK Flip-Flop. Explain each step. Desired action show that you have done it. " last two digit student num: 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, I want the solution on paper if possible.

a. Construct a synchronous 3-bit Up/Down counter with irregular sequence by using J-K flip-flops. The state diagram is shown below. Y = 1 00 010 110 Y =0 101 111 0, 011 100 001 b. Construct an asynchronous counter with a modulus of eleven by using J-K flip-flops. The counter should follow the straight binary sequence from 0000 through 1011. c. The counters are used in cascading in order to achieve the higher modulus operation. A certain application requires an overall modulus of 39,000 which can be achieved by placing the counters in cascading. You are requested to design a circuit for the said purpose by using 74HC161.

The following statements describe the sequential circuits. Select all the TRUE statements. a The sequential circuits consist of a combinational circuit and storage elements. b The storage elements keep a binary bit even though the circuit power is gone. c Only the current input determines the outputs of sequential logic circuits. d The flip-flop is controlled by signal levels.

We want to design a circuit to detect prime numbers.The input of the circuit is a 4-bit binary number and the output is a single bit and should show one when the number is prime and zero otherwise.B. Implement the circuit using a 4× 1 multiplexer and combinational logic gates.C. Implement the circuit using only one decoder and one OR gate. What is the size of the decoder you use?

Design a 3-bit up/down counter using positive edge-triggered T flip-flops. Provide a respective timing diagram to justify the design. Show all the relevant working (state table, state diagram, K-maps, state equations, and final circuit diagram). An up/down counter has two inputs say x, y, and a clock signal. The output should increase by 1 if x = 1 and y = 0 on each rising edge of clock and decrease when x = 0 and y = 1 on each rising edge of clock. When x = y, the output should neither increase nor decrease on each rising edge of clock.